| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % RRRR EEEEE SSSSS AAA M M PPPP L EEEEE % |
| % R R E SS A A MM MM P P L E % |
| % RRRR EEE SSS AAAAA M M M PPPP L EEE % |
| % R R E SS A A M M P L E % |
| % R R EEEEE SSSSS A A M M P LLLLL EEEEE % |
| % % |
| % % |
| % MagickCore Pixel Resampling Methods % |
| % % |
| % Software Design % |
| % John Cristy % |
| % Anthony Thyssen % |
| % August 2007 % |
| % % |
| % % |
| % Copyright 1999-2010 ImageMagick Studio LLC, a non-profit organization % |
| % dedicated to making software imaging solutions freely available. % |
| % % |
| % You may not use this file except in compliance with the License. You may % |
| % obtain a copy of the License at % |
| % % |
| % http://www.imagemagick.org/script/license.php % |
| % % |
| % Unless required by applicable law or agreed to in writing, software % |
| % distributed under the License is distributed on an "AS IS" BASIS, % |
| % WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. % |
| % See the License for the specific language governing permissions and % |
| % limitations under the License. % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % |
| */ |
| |
| /* |
| Include declarations. |
| */ |
| #include "magick/studio.h" |
| #include "magick/artifact.h" |
| #include "magick/color-private.h" |
| #include "magick/cache.h" |
| #include "magick/draw.h" |
| #include "magick/exception-private.h" |
| #include "magick/gem.h" |
| #include "magick/image.h" |
| #include "magick/image-private.h" |
| #include "magick/log.h" |
| #include "magick/magick.h" |
| #include "magick/memory_.h" |
| #include "magick/pixel-private.h" |
| #include "magick/quantum.h" |
| #include "magick/random_.h" |
| #include "magick/resample.h" |
| #include "magick/resize.h" |
| #include "magick/resize-private.h" |
| #include "magick/transform.h" |
| #include "magick/signature-private.h" |
| /* |
| EWA Resampling Options |
| */ |
| #define WLUT_WIDTH 1024 /* size of the filter cache */ |
| |
| /* select ONE resampling method */ |
| #define EWA 1 /* Normal EWA handling - raw or clamped */ |
| /* if 0 then use "High Quality EWA" */ |
| #define EWA_CLAMP 1 /* EWA Clamping from Nicolas Robidoux */ |
| |
| /* output debugging information */ |
| #define DEBUG_NO_HIT_PIXELS 1 /* Make pixels that fail to 'hit' anything red */ |
| #define DEBUG_ELLIPSE 0 /* output ellipse info for debug */ |
| #define DEBUG_HIT_MISS 0 /* output hit/miss pixels with above switch */ |
| |
| /* |
| Typedef declarations. |
| */ |
| struct _ResampleFilter |
| { |
| CacheView |
| *view; |
| |
| Image |
| *image; |
| |
| ExceptionInfo |
| *exception; |
| |
| MagickBooleanType |
| debug; |
| |
| /* Information about image being resampled */ |
| ssize_t |
| image_area; |
| |
| InterpolatePixelMethod |
| interpolate; |
| |
| VirtualPixelMethod |
| virtual_pixel; |
| |
| FilterTypes |
| filter; |
| |
| /* processing settings needed */ |
| MagickBooleanType |
| limit_reached, |
| do_interpolate, |
| average_defined; |
| |
| MagickPixelPacket |
| average_pixel; |
| |
| /* current ellipitical area being resampled around center point */ |
| double |
| A, B, C, |
| Vlimit, Ulimit, Uwidth, slope; |
| |
| /* LUT of weights for filtered average in elliptical area */ |
| double |
| filter_lut[WLUT_WIDTH], |
| support; |
| |
| size_t |
| signature; |
| }; |
| |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % A c q u i r e R e s a m p l e I n f o % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % AcquireResampleFilter() initializes the information resample needs do to a |
| % scaled lookup of a color from an image, using area sampling. |
| % |
| % The algorithm is based on a Elliptical Weighted Average, where the pixels |
| % found in a large elliptical area is averaged together according to a |
| % weighting (filter) function. For more details see "Fundamentals of Texture |
| % Mapping and Image Warping" a master's thesis by Paul.S.Heckbert, June 17, |
| % 1989. Available for free from, http://www.cs.cmu.edu/~ph/ |
| % |
| % As EWA resampling (or any sort of resampling) can require a lot of |
| % calculations to produce a distorted scaling of the source image for each |
| % output pixel, the ResampleFilter structure generated holds that information |
| % between individual image resampling. |
| % |
| % This function will make the appropriate AcquireCacheView() calls |
| % to view the image, calling functions do not need to open a cache view. |
| % |
| % Usage Example... |
| % resample_filter=AcquireResampleFilter(image,exception); |
| % SetResampleFilter(resample_filter, GaussianFilter, 1.0); |
| % for (y=0; y < (ssize_t) image->rows; y++) { |
| % for (x=0; x < (ssize_t) image->columns; x++) { |
| % u= ....; v= ....; |
| % ScaleResampleFilter(resample_filter, ... scaling vectors ...); |
| % (void) ResamplePixelColor(resample_filter,u,v,&pixel); |
| % ... assign resampled pixel value ... |
| % } |
| % } |
| % DestroyResampleFilter(resample_filter); |
| % |
| % The format of the AcquireResampleFilter method is: |
| % |
| % ResampleFilter *AcquireResampleFilter(const Image *image, |
| % ExceptionInfo *exception) |
| % |
| % A description of each parameter follows: |
| % |
| % o image: the image. |
| % |
| % o exception: return any errors or warnings in this structure. |
| % |
| */ |
| MagickExport ResampleFilter *AcquireResampleFilter(const Image *image, |
| ExceptionInfo *exception) |
| { |
| register ResampleFilter |
| *resample_filter; |
| |
| assert(image != (Image *) NULL); |
| assert(image->signature == MagickSignature); |
| if (image->debug != MagickFalse) |
| (void) LogMagickEvent(TraceEvent,GetMagickModule(),"%s",image->filename); |
| assert(exception != (ExceptionInfo *) NULL); |
| assert(exception->signature == MagickSignature); |
| |
| resample_filter=(ResampleFilter *) AcquireMagickMemory( |
| sizeof(*resample_filter)); |
| if (resample_filter == (ResampleFilter *) NULL) |
| ThrowFatalException(ResourceLimitFatalError,"MemoryAllocationFailed"); |
| (void) ResetMagickMemory(resample_filter,0,sizeof(*resample_filter)); |
| |
| resample_filter->image=ReferenceImage((Image *) image); |
| resample_filter->view=AcquireCacheView(resample_filter->image); |
| resample_filter->exception=exception; |
| |
| resample_filter->debug=IsEventLogging(); |
| resample_filter->signature=MagickSignature; |
| |
| resample_filter->image_area=(ssize_t) (resample_filter->image->columns* |
| resample_filter->image->rows); |
| resample_filter->average_defined = MagickFalse; |
| |
| /* initialise the resampling filter settings */ |
| SetResampleFilter(resample_filter, resample_filter->image->filter, |
| resample_filter->image->blur); |
| resample_filter->interpolate = resample_filter->image->interpolate; |
| resample_filter->virtual_pixel=GetImageVirtualPixelMethod(image); |
| |
| return(resample_filter); |
| } |
| |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % D e s t r o y R e s a m p l e I n f o % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % DestroyResampleFilter() finalizes and cleans up the resampling |
| % resample_filter as returned by AcquireResampleFilter(), freeing any memory |
| % or other information as needed. |
| % |
| % The format of the DestroyResampleFilter method is: |
| % |
| % ResampleFilter *DestroyResampleFilter(ResampleFilter *resample_filter) |
| % |
| % A description of each parameter follows: |
| % |
| % o resample_filter: resampling information structure |
| % |
| */ |
| MagickExport ResampleFilter *DestroyResampleFilter( |
| ResampleFilter *resample_filter) |
| { |
| assert(resample_filter != (ResampleFilter *) NULL); |
| assert(resample_filter->signature == MagickSignature); |
| assert(resample_filter->image != (Image *) NULL); |
| if (resample_filter->debug != MagickFalse) |
| (void) LogMagickEvent(TraceEvent,GetMagickModule(),"%s", |
| resample_filter->image->filename); |
| resample_filter->view=DestroyCacheView(resample_filter->view); |
| resample_filter->image=DestroyImage(resample_filter->image); |
| resample_filter->signature=(~MagickSignature); |
| resample_filter=(ResampleFilter *) RelinquishMagickMemory(resample_filter); |
| return(resample_filter); |
| } |
| |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % I n t e r p o l a t e R e s a m p l e F i l t e r % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % InterpolateResampleFilter() applies bi-linear or tri-linear interpolation |
| % between a floating point coordinate and the pixels surrounding that |
| % coordinate. No pixel area resampling, or scaling of the result is |
| % performed. |
| % |
| % The format of the InterpolateResampleFilter method is: |
| % |
| % MagickBooleanType InterpolateResampleFilter( |
| % ResampleInfo *resample_filter,const InterpolatePixelMethod method, |
| % const double x,const double y,MagickPixelPacket *pixel) |
| % |
| % A description of each parameter follows: |
| % |
| % o resample_filter: the resample filter. |
| % |
| % o method: the pixel clor interpolation method. |
| % |
| % o x,y: A double representing the current (x,y) position of the pixel. |
| % |
| % o pixel: return the interpolated pixel here. |
| % |
| */ |
| |
| static inline double MagickMax(const double x,const double y) |
| { |
| if (x > y) |
| return(x); |
| return(y); |
| } |
| |
| static void BicubicInterpolate(const MagickPixelPacket *pixels,const double dx, |
| MagickPixelPacket *pixel) |
| { |
| MagickRealType |
| dx2, |
| p, |
| q, |
| r, |
| s; |
| |
| dx2=dx*dx; |
| p=(pixels[3].red-pixels[2].red)-(pixels[0].red-pixels[1].red); |
| q=(pixels[0].red-pixels[1].red)-p; |
| r=pixels[2].red-pixels[0].red; |
| s=pixels[1].red; |
| pixel->red=(dx*dx2*p)+(dx2*q)+(dx*r)+s; |
| p=(pixels[3].green-pixels[2].green)-(pixels[0].green-pixels[1].green); |
| q=(pixels[0].green-pixels[1].green)-p; |
| r=pixels[2].green-pixels[0].green; |
| s=pixels[1].green; |
| pixel->green=(dx*dx2*p)+(dx2*q)+(dx*r)+s; |
| p=(pixels[3].blue-pixels[2].blue)-(pixels[0].blue-pixels[1].blue); |
| q=(pixels[0].blue-pixels[1].blue)-p; |
| r=pixels[2].blue-pixels[0].blue; |
| s=pixels[1].blue; |
| pixel->blue=(dx*dx2*p)+(dx2*q)+(dx*r)+s; |
| p=(pixels[3].opacity-pixels[2].opacity)-(pixels[0].opacity-pixels[1].opacity); |
| q=(pixels[0].opacity-pixels[1].opacity)-p; |
| r=pixels[2].opacity-pixels[0].opacity; |
| s=pixels[1].opacity; |
| pixel->opacity=(dx*dx2*p)+(dx2*q)+(dx*r)+s; |
| if (pixel->colorspace == CMYKColorspace) |
| { |
| p=(pixels[3].index-pixels[2].index)-(pixels[0].index-pixels[1].index); |
| q=(pixels[0].index-pixels[1].index)-p; |
| r=pixels[2].index-pixels[0].index; |
| s=pixels[1].index; |
| pixel->index=(dx*dx2*p)+(dx2*q)+(dx*r)+s; |
| } |
| } |
| |
| static inline MagickRealType CubicWeightingFunction(const MagickRealType x) |
| { |
| MagickRealType |
| alpha, |
| gamma; |
| |
| alpha=MagickMax(x+2.0,0.0); |
| gamma=1.0*alpha*alpha*alpha; |
| alpha=MagickMax(x+1.0,0.0); |
| gamma-=4.0*alpha*alpha*alpha; |
| alpha=MagickMax(x+0.0,0.0); |
| gamma+=6.0*alpha*alpha*alpha; |
| alpha=MagickMax(x-1.0,0.0); |
| gamma-=4.0*alpha*alpha*alpha; |
| return(gamma/6.0); |
| } |
| |
| static inline double MeshInterpolate(const PointInfo *delta,const double p, |
| const double x,const double y) |
| { |
| return(delta->x*x+delta->y*y+(1.0-delta->x-delta->y)*p); |
| } |
| |
| static inline ssize_t NearestNeighbor(MagickRealType x) |
| { |
| if (x >= 0.0) |
| return((ssize_t) (x+0.5)); |
| return((ssize_t) (x-0.5)); |
| } |
| |
| static MagickBooleanType InterpolateResampleFilter( |
| ResampleFilter *resample_filter,const InterpolatePixelMethod method, |
| const double x,const double y,MagickPixelPacket *pixel) |
| { |
| MagickBooleanType |
| status; |
| |
| register const IndexPacket |
| *indexes; |
| |
| register const PixelPacket |
| *p; |
| |
| register ssize_t |
| i; |
| |
| assert(resample_filter != (ResampleFilter *) NULL); |
| assert(resample_filter->signature == MagickSignature); |
| status=MagickTrue; |
| switch (method) |
| { |
| case AverageInterpolatePixel: |
| { |
| MagickPixelPacket |
| pixels[16]; |
| |
| MagickRealType |
| alpha[16], |
| gamma; |
| |
| p=GetCacheViewVirtualPixels(resample_filter->view,(ssize_t) floor(x)-1, |
| (ssize_t) floor(y)-1,4,4,resample_filter->exception); |
| if (p == (const PixelPacket *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| for (i=0; i < 16L; i++) |
| { |
| GetMagickPixelPacket(resample_filter->image,pixels+i); |
| SetMagickPixelPacket(resample_filter->image,p,indexes+i,pixels+i); |
| alpha[i]=1.0; |
| if (resample_filter->image->matte != MagickFalse) |
| { |
| alpha[i]=QuantumScale*((MagickRealType) GetAlphaPixelComponent(p)); |
| pixels[i].red*=alpha[i]; |
| pixels[i].green*=alpha[i]; |
| pixels[i].blue*=alpha[i]; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixels[i].index*=alpha[i]; |
| } |
| gamma=alpha[i]; |
| gamma=1.0/(fabs((double) gamma) <= MagickEpsilon ? 1.0 : gamma); |
| pixel->red+=gamma*0.0625*pixels[i].red; |
| pixel->green+=gamma*0.0625*pixels[i].green; |
| pixel->blue+=gamma*0.0625*pixels[i].blue; |
| pixel->opacity+=0.0625*pixels[i].opacity; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index+=gamma*0.0625*pixels[i].index; |
| p++; |
| } |
| break; |
| } |
| case BicubicInterpolatePixel: |
| { |
| MagickPixelPacket |
| pixels[16], |
| u[4]; |
| |
| MagickRealType |
| alpha[16]; |
| |
| PointInfo |
| delta; |
| |
| p=GetCacheViewVirtualPixels(resample_filter->view,(ssize_t) floor(x)-1, |
| (ssize_t) floor(y)-1,4,4,resample_filter->exception); |
| if (p == (const PixelPacket *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| for (i=0; i < 16L; i++) |
| { |
| GetMagickPixelPacket(resample_filter->image,pixels+i); |
| SetMagickPixelPacket(resample_filter->image,p,indexes+i,pixels+i); |
| alpha[i]=1.0; |
| if (resample_filter->image->matte != MagickFalse) |
| { |
| alpha[i]=QuantumScale*((MagickRealType) GetAlphaPixelComponent(p)); |
| pixels[i].red*=alpha[i]; |
| pixels[i].green*=alpha[i]; |
| pixels[i].blue*=alpha[i]; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixels[i].index*=alpha[i]; |
| } |
| p++; |
| } |
| delta.x=x-floor(x); |
| for (i=0; i < 4L; i++) |
| BicubicInterpolate(pixels+4*i,delta.x,u+i); |
| delta.y=y-floor(y); |
| BicubicInterpolate(u,delta.y,pixel); |
| break; |
| } |
| case BilinearInterpolatePixel: |
| default: |
| { |
| MagickPixelPacket |
| pixels[4]; |
| |
| MagickRealType |
| alpha[4], |
| gamma; |
| |
| PointInfo |
| delta, |
| epsilon; |
| |
| p=GetCacheViewVirtualPixels(resample_filter->view,(ssize_t) floor(x), |
| (ssize_t) floor(y),2,2,resample_filter->exception); |
| if (p == (const PixelPacket *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| for (i=0; i < 4L; i++) |
| { |
| pixels[i].red=(MagickRealType) p[i].red; |
| pixels[i].green=(MagickRealType) p[i].green; |
| pixels[i].blue=(MagickRealType) p[i].blue; |
| pixels[i].opacity=(MagickRealType) p[i].opacity; |
| alpha[i]=1.0; |
| } |
| if (resample_filter->image->matte != MagickFalse) |
| for (i=0; i < 4L; i++) |
| { |
| alpha[i]=QuantumScale*((MagickRealType) QuantumRange-p[i].opacity); |
| pixels[i].red*=alpha[i]; |
| pixels[i].green*=alpha[i]; |
| pixels[i].blue*=alpha[i]; |
| } |
| if (indexes != (IndexPacket *) NULL) |
| for (i=0; i < 4L; i++) |
| { |
| pixels[i].index=(MagickRealType) indexes[i]; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixels[i].index*=alpha[i]; |
| } |
| delta.x=x-floor(x); |
| delta.y=y-floor(y); |
| epsilon.x=1.0-delta.x; |
| epsilon.y=1.0-delta.y; |
| gamma=((epsilon.y*(epsilon.x*alpha[0]+delta.x*alpha[1])+delta.y* |
| (epsilon.x*alpha[2]+delta.x*alpha[3]))); |
| gamma=1.0/(fabs((double) gamma) <= MagickEpsilon ? 1.0 : gamma); |
| pixel->red=gamma*(epsilon.y*(epsilon.x*pixels[0].red+delta.x* |
| pixels[1].red)+delta.y*(epsilon.x*pixels[2].red+delta.x*pixels[3].red)); |
| pixel->green=gamma*(epsilon.y*(epsilon.x*pixels[0].green+delta.x* |
| pixels[1].green)+delta.y*(epsilon.x*pixels[2].green+delta.x* |
| pixels[3].green)); |
| pixel->blue=gamma*(epsilon.y*(epsilon.x*pixels[0].blue+delta.x* |
| pixels[1].blue)+delta.y*(epsilon.x*pixels[2].blue+delta.x* |
| pixels[3].blue)); |
| pixel->opacity=(epsilon.y*(epsilon.x*pixels[0].opacity+delta.x* |
| pixels[1].opacity)+delta.y*(epsilon.x*pixels[2].opacity+delta.x* |
| pixels[3].opacity)); |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index=gamma*(epsilon.y*(epsilon.x*pixels[0].index+delta.x* |
| pixels[1].index)+delta.y*(epsilon.x*pixels[2].index+delta.x* |
| pixels[3].index)); |
| break; |
| } |
| case FilterInterpolatePixel: |
| { |
| CacheView |
| *filter_view; |
| |
| Image |
| *excerpt_image, |
| *filter_image; |
| |
| MagickPixelPacket |
| pixels[1]; |
| |
| RectangleInfo |
| geometry; |
| |
| geometry.width=4L; |
| geometry.height=4L; |
| geometry.x=(ssize_t) floor(x)-1L; |
| geometry.y=(ssize_t) floor(y)-1L; |
| excerpt_image=ExcerptImage(resample_filter->image,&geometry, |
| resample_filter->exception); |
| if (excerpt_image == (Image *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| filter_image=ResizeImage(excerpt_image,1,1,resample_filter->image->filter, |
| resample_filter->image->blur,resample_filter->exception); |
| excerpt_image=DestroyImage(excerpt_image); |
| if (filter_image == (Image *) NULL) |
| break; |
| filter_view=AcquireCacheView(filter_image); |
| p=GetCacheViewVirtualPixels(filter_view,0,0,1,1, |
| resample_filter->exception); |
| if (p != (const PixelPacket *) NULL) |
| { |
| indexes=GetVirtualIndexQueue(filter_image); |
| GetMagickPixelPacket(resample_filter->image,pixels); |
| SetMagickPixelPacket(resample_filter->image,p,indexes,pixel); |
| } |
| filter_view=DestroyCacheView(filter_view); |
| filter_image=DestroyImage(filter_image); |
| break; |
| } |
| case IntegerInterpolatePixel: |
| { |
| MagickPixelPacket |
| pixels[1]; |
| |
| p=GetCacheViewVirtualPixels(resample_filter->view,(ssize_t) floor(x), |
| (ssize_t) floor(y),1,1,resample_filter->exception); |
| if (p == (const PixelPacket *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| GetMagickPixelPacket(resample_filter->image,pixels); |
| SetMagickPixelPacket(resample_filter->image,p,indexes,pixel); |
| break; |
| } |
| case MeshInterpolatePixel: |
| { |
| MagickPixelPacket |
| pixels[4]; |
| |
| MagickRealType |
| alpha[4], |
| gamma; |
| |
| PointInfo |
| delta, |
| luminance; |
| |
| p=GetCacheViewVirtualPixels(resample_filter->view,(ssize_t) floor(x), |
| (ssize_t) floor(y),2,2,resample_filter->exception); |
| if (p == (const PixelPacket *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| for (i=0; i < 4L; i++) |
| { |
| GetMagickPixelPacket(resample_filter->image,pixels+i); |
| SetMagickPixelPacket(resample_filter->image,p,indexes+i,pixels+i); |
| alpha[i]=1.0; |
| if (resample_filter->image->matte != MagickFalse) |
| { |
| alpha[i]=QuantumScale*((MagickRealType) GetAlphaPixelComponent(p)); |
| pixels[i].red*=alpha[i]; |
| pixels[i].green*=alpha[i]; |
| pixels[i].blue*=alpha[i]; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixels[i].index*=alpha[i]; |
| } |
| p++; |
| } |
| delta.x=x-floor(x); |
| delta.y=y-floor(y); |
| luminance.x=MagickPixelLuminance(pixels+0)-MagickPixelLuminance(pixels+3); |
| luminance.y=MagickPixelLuminance(pixels+1)-MagickPixelLuminance(pixels+2); |
| if (fabs(luminance.x) < fabs(luminance.y)) |
| { |
| /* |
| Diagonal 0-3 NW-SE. |
| */ |
| if (delta.x <= delta.y) |
| { |
| /* |
| Bottom-left triangle (pixel:2, diagonal: 0-3). |
| */ |
| delta.y=1.0-delta.y; |
| gamma=MeshInterpolate(&delta,alpha[2],alpha[3],alpha[0]); |
| gamma=1.0/(fabs((double) gamma) <= MagickEpsilon ? 1.0 : gamma); |
| pixel->red=gamma*MeshInterpolate(&delta,pixels[2].red, |
| pixels[3].red,pixels[0].red); |
| pixel->green=gamma*MeshInterpolate(&delta,pixels[2].green, |
| pixels[3].green,pixels[0].green); |
| pixel->blue=gamma*MeshInterpolate(&delta,pixels[2].blue, |
| pixels[3].blue,pixels[0].blue); |
| pixel->opacity=gamma*MeshInterpolate(&delta,pixels[2].opacity, |
| pixels[3].opacity,pixels[0].opacity); |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index=gamma*MeshInterpolate(&delta,pixels[2].index, |
| pixels[3].index,pixels[0].index); |
| } |
| else |
| { |
| /* |
| Top-right triangle (pixel:1, diagonal: 0-3). |
| */ |
| delta.x=1.0-delta.x; |
| gamma=MeshInterpolate(&delta,alpha[1],alpha[0],alpha[3]); |
| gamma=1.0/(fabs((double) gamma) <= MagickEpsilon ? 1.0 : gamma); |
| pixel->red=gamma*MeshInterpolate(&delta,pixels[1].red, |
| pixels[0].red,pixels[3].red); |
| pixel->green=gamma*MeshInterpolate(&delta,pixels[1].green, |
| pixels[0].green,pixels[3].green); |
| pixel->blue=gamma*MeshInterpolate(&delta,pixels[1].blue, |
| pixels[0].blue,pixels[3].blue); |
| pixel->opacity=gamma*MeshInterpolate(&delta,pixels[1].opacity, |
| pixels[0].opacity,pixels[3].opacity); |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index=gamma*MeshInterpolate(&delta,pixels[1].index, |
| pixels[0].index,pixels[3].index); |
| } |
| } |
| else |
| { |
| /* |
| Diagonal 1-2 NE-SW. |
| */ |
| if (delta.x <= (1.0-delta.y)) |
| { |
| /* |
| Top-left triangle (pixel 0, diagonal: 1-2). |
| */ |
| gamma=MeshInterpolate(&delta,alpha[0],alpha[1],alpha[2]); |
| gamma=1.0/(fabs((double) gamma) <= MagickEpsilon ? 1.0 : gamma); |
| pixel->red=gamma*MeshInterpolate(&delta,pixels[0].red, |
| pixels[1].red,pixels[2].red); |
| pixel->green=gamma*MeshInterpolate(&delta,pixels[0].green, |
| pixels[1].green,pixels[2].green); |
| pixel->blue=gamma*MeshInterpolate(&delta,pixels[0].blue, |
| pixels[1].blue,pixels[2].blue); |
| pixel->opacity=gamma*MeshInterpolate(&delta,pixels[0].opacity, |
| pixels[1].opacity,pixels[2].opacity); |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index=gamma*MeshInterpolate(&delta,pixels[0].index, |
| pixels[1].index,pixels[2].index); |
| } |
| else |
| { |
| /* |
| Bottom-right triangle (pixel: 3, diagonal: 1-2). |
| */ |
| delta.x=1.0-delta.x; |
| delta.y=1.0-delta.y; |
| gamma=MeshInterpolate(&delta,alpha[3],alpha[2],alpha[1]); |
| gamma=1.0/(fabs((double) gamma) <= MagickEpsilon ? 1.0 : gamma); |
| pixel->red=gamma*MeshInterpolate(&delta,pixels[3].red, |
| pixels[2].red,pixels[1].red); |
| pixel->green=gamma*MeshInterpolate(&delta,pixels[3].green, |
| pixels[2].green,pixels[1].green); |
| pixel->blue=gamma*MeshInterpolate(&delta,pixels[3].blue, |
| pixels[2].blue,pixels[1].blue); |
| pixel->opacity=gamma*MeshInterpolate(&delta,pixels[3].opacity, |
| pixels[2].opacity,pixels[1].opacity); |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index=gamma*MeshInterpolate(&delta,pixels[3].index, |
| pixels[2].index,pixels[1].index); |
| } |
| } |
| break; |
| } |
| case NearestNeighborInterpolatePixel: |
| { |
| MagickPixelPacket |
| pixels[1]; |
| |
| p=GetCacheViewVirtualPixels(resample_filter->view,NearestNeighbor(x), |
| NearestNeighbor(y),1,1,resample_filter->exception); |
| if (p == (const PixelPacket *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| GetMagickPixelPacket(resample_filter->image,pixels); |
| SetMagickPixelPacket(resample_filter->image,p,indexes,pixel); |
| break; |
| } |
| case SplineInterpolatePixel: |
| { |
| MagickPixelPacket |
| pixels[16]; |
| |
| MagickRealType |
| alpha[16], |
| dx, |
| dy, |
| gamma; |
| |
| PointInfo |
| delta; |
| |
| ssize_t |
| j, |
| n; |
| |
| p=GetCacheViewVirtualPixels(resample_filter->view,(ssize_t) floor(x)-1, |
| (ssize_t) floor(y)-1,4,4,resample_filter->exception); |
| if (p == (const PixelPacket *) NULL) |
| { |
| status=MagickFalse; |
| break; |
| } |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| n=0; |
| delta.x=x-floor(x); |
| delta.y=y-floor(y); |
| for (i=(-1); i < 3L; i++) |
| { |
| dy=CubicWeightingFunction((MagickRealType) i-delta.y); |
| for (j=(-1); j < 3L; j++) |
| { |
| GetMagickPixelPacket(resample_filter->image,pixels+n); |
| SetMagickPixelPacket(resample_filter->image,p,indexes+n,pixels+n); |
| alpha[n]=1.0; |
| if (resample_filter->image->matte != MagickFalse) |
| { |
| alpha[n]=QuantumScale*((MagickRealType) |
| GetAlphaPixelComponent(p)); |
| pixels[n].red*=alpha[n]; |
| pixels[n].green*=alpha[n]; |
| pixels[n].blue*=alpha[n]; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixels[n].index*=alpha[n]; |
| } |
| dx=CubicWeightingFunction(delta.x-(MagickRealType) j); |
| gamma=alpha[n]; |
| gamma=1.0/(fabs((double) gamma) <= MagickEpsilon ? 1.0 : gamma); |
| pixel->red+=gamma*dx*dy*pixels[n].red; |
| pixel->green+=gamma*dx*dy*pixels[n].green; |
| pixel->blue+=gamma*dx*dy*pixels[n].blue; |
| if (resample_filter->image->matte != MagickFalse) |
| pixel->opacity+=dx*dy*pixels[n].opacity; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index+=gamma*dx*dy*pixels[n].index; |
| n++; |
| p++; |
| } |
| } |
| break; |
| } |
| } |
| return(status); |
| } |
| |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % R e s a m p l e P i x e l C o l o r % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % ResamplePixelColor() samples the pixel values surrounding the location |
| % given using an elliptical weighted average, at the scale previously |
| % calculated, and in the most efficent manner possible for the |
| % VirtualPixelMethod setting. |
| % |
| % The format of the ResamplePixelColor method is: |
| % |
| % MagickBooleanType ResamplePixelColor(ResampleFilter *resample_filter, |
| % const double u0,const double v0,MagickPixelPacket *pixel) |
| % |
| % A description of each parameter follows: |
| % |
| % o resample_filter: the resample filter. |
| % |
| % o u0,v0: A double representing the center of the area to resample, |
| % The distortion transformed transformed x,y coordinate. |
| % |
| % o pixel: the resampled pixel is returned here. |
| % |
| */ |
| MagickExport MagickBooleanType ResamplePixelColor( |
| ResampleFilter *resample_filter,const double u0,const double v0, |
| MagickPixelPacket *pixel) |
| { |
| MagickBooleanType |
| status; |
| |
| ssize_t u,v, v1, v2, uw, hit; |
| double u1; |
| double U,V,Q,DQ,DDQ; |
| double divisor_c,divisor_m; |
| register double weight; |
| register const PixelPacket *pixels; |
| register const IndexPacket *indexes; |
| assert(resample_filter != (ResampleFilter *) NULL); |
| assert(resample_filter->signature == MagickSignature); |
| |
| #if DEBUG_ELLIPSE |
| fprintf(stderr, "u0=%lf; v0=%lf;\n", u0, v0); |
| #endif |
| |
| status=MagickTrue; |
| GetMagickPixelPacket(resample_filter->image,pixel); |
| if ( resample_filter->do_interpolate ) { |
| status=InterpolateResampleFilter(resample_filter, |
| resample_filter->interpolate,u0,v0,pixel); |
| return(status); |
| } |
| |
| /* |
| Does resample area Miss the image? |
| And is that area a simple solid color - then return that color |
| */ |
| hit = 0; |
| switch ( resample_filter->virtual_pixel ) { |
| case BackgroundVirtualPixelMethod: |
| case ConstantVirtualPixelMethod: |
| case TransparentVirtualPixelMethod: |
| case BlackVirtualPixelMethod: |
| case GrayVirtualPixelMethod: |
| case WhiteVirtualPixelMethod: |
| case MaskVirtualPixelMethod: |
| if ( resample_filter->limit_reached |
| || u0 + resample_filter->Ulimit < 0.0 |
| || u0 - resample_filter->Ulimit > (double) resample_filter->image->columns |
| || v0 + resample_filter->Vlimit < 0.0 |
| || v0 - resample_filter->Vlimit > (double) resample_filter->image->rows |
| ) |
| hit++; |
| break; |
| |
| case UndefinedVirtualPixelMethod: |
| case EdgeVirtualPixelMethod: |
| if ( ( u0 + resample_filter->Ulimit < 0.0 && v0 + resample_filter->Vlimit < 0.0 ) |
| || ( u0 + resample_filter->Ulimit < 0.0 |
| && v0 - resample_filter->Vlimit > (double) resample_filter->image->rows ) |
| || ( u0 - resample_filter->Ulimit > (double) resample_filter->image->columns |
| && v0 + resample_filter->Vlimit < 0.0 ) |
| || ( u0 - resample_filter->Ulimit > (double) resample_filter->image->columns |
| && v0 - resample_filter->Vlimit > (double) resample_filter->image->rows ) |
| ) |
| hit++; |
| break; |
| case HorizontalTileVirtualPixelMethod: |
| if ( v0 + resample_filter->Vlimit < 0.0 |
| || v0 - resample_filter->Vlimit > (double) resample_filter->image->rows |
| ) |
| hit++; /* outside the horizontally tiled images. */ |
| break; |
| case VerticalTileVirtualPixelMethod: |
| if ( u0 + resample_filter->Ulimit < 0.0 |
| || u0 - resample_filter->Ulimit > (double) resample_filter->image->columns |
| ) |
| hit++; /* outside the vertically tiled images. */ |
| break; |
| case DitherVirtualPixelMethod: |
| if ( ( u0 + resample_filter->Ulimit < -32.0 && v0 + resample_filter->Vlimit < -32.0 ) |
| || ( u0 + resample_filter->Ulimit < -32.0 |
| && v0 - resample_filter->Vlimit > (double) resample_filter->image->rows+32.0 ) |
| || ( u0 - resample_filter->Ulimit > (double) resample_filter->image->columns+32.0 |
| && v0 + resample_filter->Vlimit < -32.0 ) |
| || ( u0 - resample_filter->Ulimit > (double) resample_filter->image->columns+32.0 |
| && v0 - resample_filter->Vlimit > (double) resample_filter->image->rows+32.0 ) |
| ) |
| hit++; |
| break; |
| case TileVirtualPixelMethod: |
| case MirrorVirtualPixelMethod: |
| case RandomVirtualPixelMethod: |
| case HorizontalTileEdgeVirtualPixelMethod: |
| case VerticalTileEdgeVirtualPixelMethod: |
| case CheckerTileVirtualPixelMethod: |
| /* resampling of area is always needed - no VP limits */ |
| break; |
| } |
| if ( hit ) { |
| /* whole area is a solid color -- just return that color */ |
| status=InterpolateResampleFilter(resample_filter,IntegerInterpolatePixel, |
| u0,v0,pixel); |
| return(status); |
| } |
| |
| /* |
| Scaling limits reached, return an 'averaged' result. |
| */ |
| if ( resample_filter->limit_reached ) { |
| switch ( resample_filter->virtual_pixel ) { |
| /* This is always handled by the above, so no need. |
| case BackgroundVirtualPixelMethod: |
| case ConstantVirtualPixelMethod: |
| case TransparentVirtualPixelMethod: |
| case GrayVirtualPixelMethod, |
| case WhiteVirtualPixelMethod |
| case MaskVirtualPixelMethod: |
| */ |
| case UndefinedVirtualPixelMethod: |
| case EdgeVirtualPixelMethod: |
| case DitherVirtualPixelMethod: |
| case HorizontalTileEdgeVirtualPixelMethod: |
| case VerticalTileEdgeVirtualPixelMethod: |
| /* We need an average edge pixel, from the correct edge! |
| How should I calculate an average edge color? |
| Just returning an averaged neighbourhood, |
| works well in general, but falls down for TileEdge methods. |
| This needs to be done properly!!!!!! |
| */ |
| status=InterpolateResampleFilter(resample_filter, |
| AverageInterpolatePixel,u0,v0,pixel); |
| break; |
| case HorizontalTileVirtualPixelMethod: |
| case VerticalTileVirtualPixelMethod: |
| /* just return the background pixel - Is there more direct way? */ |
| status=InterpolateResampleFilter(resample_filter, |
| IntegerInterpolatePixel,(double)-1,(double)-1,pixel); |
| break; |
| case TileVirtualPixelMethod: |
| case MirrorVirtualPixelMethod: |
| case RandomVirtualPixelMethod: |
| case CheckerTileVirtualPixelMethod: |
| default: |
| /* generate a average color of the WHOLE image */ |
| if ( resample_filter->average_defined == MagickFalse ) { |
| Image |
| *average_image; |
| |
| CacheView |
| *average_view; |
| |
| GetMagickPixelPacket(resample_filter->image, |
| (MagickPixelPacket *)&(resample_filter->average_pixel)); |
| resample_filter->average_defined = MagickTrue; |
| |
| /* Try to get an averaged pixel color of whole image */ |
| average_image=ResizeImage(resample_filter->image,1,1,BoxFilter,1.0, |
| resample_filter->exception); |
| if (average_image == (Image *) NULL) |
| { |
| *pixel=resample_filter->average_pixel; /* FAILED */ |
| break; |
| } |
| average_view=AcquireCacheView(average_image); |
| pixels=(PixelPacket *)GetCacheViewVirtualPixels(average_view,0,0,1,1, |
| resample_filter->exception); |
| if (pixels == (const PixelPacket *) NULL) { |
| average_view=DestroyCacheView(average_view); |
| average_image=DestroyImage(average_image); |
| *pixel=resample_filter->average_pixel; /* FAILED */ |
| break; |
| } |
| indexes=(IndexPacket *) GetCacheViewAuthenticIndexQueue(average_view); |
| SetMagickPixelPacket(resample_filter->image,pixels,indexes, |
| &(resample_filter->average_pixel)); |
| average_view=DestroyCacheView(average_view); |
| average_image=DestroyImage(average_image); |
| |
| if ( resample_filter->virtual_pixel == CheckerTileVirtualPixelMethod ) |
| { |
| /* CheckerTile is avergae of image average half background */ |
| /* FUTURE: replace with a 50% blend of both pixels */ |
| |
| weight = QuantumScale*((MagickRealType)(QuantumRange- |
| resample_filter->average_pixel.opacity)); |
| resample_filter->average_pixel.red *= weight; |
| resample_filter->average_pixel.green *= weight; |
| resample_filter->average_pixel.blue *= weight; |
| divisor_c = weight; |
| |
| weight = QuantumScale*((MagickRealType)(QuantumRange- |
| resample_filter->image->background_color.opacity)); |
| resample_filter->average_pixel.red += |
| weight*resample_filter->image->background_color.red; |
| resample_filter->average_pixel.green += |
| weight*resample_filter->image->background_color.green; |
| resample_filter->average_pixel.blue += |
| weight*resample_filter->image->background_color.blue; |
| resample_filter->average_pixel.matte += |
| resample_filter->image->background_color.opacity; |
| divisor_c += weight; |
| |
| resample_filter->average_pixel.red /= divisor_c; |
| resample_filter->average_pixel.green /= divisor_c; |
| resample_filter->average_pixel.blue /= divisor_c; |
| resample_filter->average_pixel.matte /= 2; |
| |
| } |
| } |
| *pixel=resample_filter->average_pixel; |
| break; |
| } |
| return(status); |
| } |
| |
| /* |
| Initialize weighted average data collection |
| */ |
| hit = 0; |
| divisor_c = 0.0; |
| divisor_m = 0.0; |
| pixel->red = pixel->green = pixel->blue = 0.0; |
| if (resample_filter->image->matte != MagickFalse) pixel->opacity = 0.0; |
| if (resample_filter->image->colorspace == CMYKColorspace) pixel->index = 0.0; |
| |
| /* |
| Determine the parellelogram bounding box fitted to the ellipse |
| centered at u0,v0. This area is bounding by the lines... |
| */ |
| v1 = (ssize_t)ceil(v0 - resample_filter->Vlimit); /* range of scan lines */ |
| v2 = (ssize_t)floor(v0 + resample_filter->Vlimit); |
| |
| /* scan line start and width accross the parallelogram */ |
| u1 = u0 + (v1-v0)*resample_filter->slope - resample_filter->Uwidth; |
| uw = (ssize_t)(2.0*resample_filter->Uwidth)+1; |
| |
| #if DEBUG_ELLIPSE |
| fprintf(stderr, "v1=%ld; v2=%ld\n", (long)v1, (long)v2); |
| fprintf(stderr, "u1=%ld; uw=%ld\n", (long)u1, (long)uw); |
| #else |
| # define DEBUG_HIT_MISS 0 /* only valid if DEBUG_ELLIPSE is enabled */ |
| #endif |
| |
| /* |
| Do weighted resampling of all pixels, within the scaled ellipse, |
| bound by a Parellelogram fitted to the ellipse. |
| */ |
| DDQ = 2*resample_filter->A; |
| for( v=v1; v<=v2; v++ ) { |
| #if DEBUG_HIT_MISS |
| long uu = ceil(u1); /* actual pixel location (for debug only) */ |
| fprintf(stderr, "# scan line from pixel %ld, %ld\n", (long)uu, (long)v); |
| #endif |
| u = (ssize_t)ceil(u1); /* first pixel in scanline */ |
| u1 += resample_filter->slope; /* start of next scan line */ |
| |
| |
| /* location of this first pixel, relative to u0,v0 */ |
| U = (double)u-u0; |
| V = (double)v-v0; |
| |
| /* Q = ellipse quotent ( if Q<F then pixel is inside ellipse) */ |
| Q = (resample_filter->A*U + resample_filter->B*V)*U + resample_filter->C*V*V; |
| DQ = resample_filter->A*(2.0*U+1) + resample_filter->B*V; |
| |
| /* get the scanline of pixels for this v */ |
| pixels=GetCacheViewVirtualPixels(resample_filter->view,u,v,(size_t) uw, |
| 1,resample_filter->exception); |
| if (pixels == (const PixelPacket *) NULL) |
| return(MagickFalse); |
| indexes=GetCacheViewVirtualIndexQueue(resample_filter->view); |
| |
| /* count up the weighted pixel colors */ |
| for( u=0; u<uw; u++ ) { |
| /* Note that the ellipse has been pre-scaled so F = WLUT_WIDTH */ |
| if ( Q < (double)WLUT_WIDTH ) { |
| weight = resample_filter->filter_lut[(int)Q]; |
| |
| pixel->opacity += weight*pixels->opacity; |
| divisor_m += weight; |
| |
| if (resample_filter->image->matte != MagickFalse) |
| weight *= QuantumScale*((MagickRealType)(QuantumRange-pixels->opacity)); |
| pixel->red += weight*pixels->red; |
| pixel->green += weight*pixels->green; |
| pixel->blue += weight*pixels->blue; |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index += weight*(*indexes); |
| divisor_c += weight; |
| |
| hit++; |
| #if DEBUG_HIT_MISS |
| /* mark the pixel according to hit/miss of the ellipse */ |
| fprintf(stderr, "set arrow from %lf,%lf to %lf,%lf nohead ls 3\n", |
| (long)uu-.1,(double)v-.1,(long)uu+.1,(long)v+.1); |
| fprintf(stderr, "set arrow from %lf,%lf to %lf,%lf nohead ls 3\n", |
| (long)uu+.1,(double)v-.1,(long)uu-.1,(long)v+.1); |
| } else { |
| fprintf(stderr, "set arrow from %lf,%lf to %lf,%lf nohead ls 1\n", |
| (long)uu-.1,(double)v-.1,(long)uu+.1,(long)v+.1); |
| fprintf(stderr, "set arrow from %lf,%lf to %lf,%lf nohead ls 1\n", |
| (long)uu+.1,(double)v-.1,(long)uu-.1,(long)v+.1); |
| } |
| uu++; |
| #else |
| } |
| #endif |
| pixels++; |
| indexes++; |
| Q += DQ; |
| DQ += DDQ; |
| } |
| } |
| #if DEBUG_ELLIPSE |
| fprintf(stderr, "Hit=%ld; Total=%ld;\n", (long)hit, (long)uw*(v2-v1) ); |
| #endif |
| |
| /* |
| Result sanity check -- this should NOT happen |
| */ |
| if ( hit == 0 ) { |
| /* not enough pixels in resampling, resort to direct interpolation */ |
| #if DEBUG_NO_PIXEL_HIT |
| pixel->opacity = pixel->red = pixel->green = pixel->blue = 0; |
| pixel->red = QuantumRange; /* show pixels for which EWA fails */ |
| #else |
| status=InterpolateResampleFilter(resample_filter, |
| resample_filter->interpolate,u0,v0,pixel); |
| #endif |
| return status; |
| } |
| |
| /* |
| Finialize results of resampling |
| */ |
| divisor_m = 1.0/divisor_m; |
| pixel->opacity = (MagickRealType) ClampToQuantum(divisor_m*pixel->opacity); |
| divisor_c = 1.0/divisor_c; |
| pixel->red = (MagickRealType) ClampToQuantum(divisor_c*pixel->red); |
| pixel->green = (MagickRealType) ClampToQuantum(divisor_c*pixel->green); |
| pixel->blue = (MagickRealType) ClampToQuantum(divisor_c*pixel->blue); |
| if (resample_filter->image->colorspace == CMYKColorspace) |
| pixel->index = (MagickRealType) ClampToQuantum(divisor_c*pixel->index); |
| return(MagickTrue); |
| } |
| |
| #if EWA && EWA_CLAMP |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| - C l a m p U p A x e s % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % ClampUpAxes() function converts the input vectors into a major and |
| % minor axis unit vectors, and their magnatude. This form allows us |
| % to ensure that the ellipse generated is never smaller than the unit |
| % circle and thus never too small for use in EWA resampling. |
| % |
| % This purely mathematical 'magic' was provided by Professor Nicolas |
| % Robidoux and his Masters student Chantal Racette. |
| % |
| % See Reference: "We Recommend Singular Value Decomposition", David Austin |
| % http://www.ams.org/samplings/feature-column/fcarc-svd |
| % |
| % By generating Major and Minor Axis vectors, we can actually use the |
| % ellipse in its "canonical form", by remapping the dx,dy of the |
| % sampled point into distances along the major and minor axis unit |
| % vectors. |
| % http://en.wikipedia.org/wiki/Ellipse#Canonical_form |
| */ |
| static void ClampUpAxes(const double dux, |
| const double dvx, |
| const double duy, |
| const double dvy, |
| double *major_mag, |
| double *minor_mag, |
| double *major_unit_x, |
| double *major_unit_y, |
| double *minor_unit_x, |
| double *minor_unit_y) |
| { |
| /* |
| * ClampUpAxes takes an input 2x2 matrix |
| * |
| * [ a b ] = [ dux duy ] |
| * [ c d ] = [ dvx dvy ] |
| * |
| * and computes from it the major and minor axis vectors [major_x, |
| * major_y] and [minor_x,minor_y] of the smallest ellipse containing |
| * both the unit disk and the ellipse which is the image of the unit |
| * disk by the linear transformation |
| * |
| * [ dux duy ] [S] = [s] |
| * [ dvx dvy ] [T] = [t] |
| * |
| * (The vector [S,T] is the difference between a position in output |
| * space and [X,Y]; the vector [s,t] is the difference between a |
| * position in input space and [x,y].) |
| */ |
| /* |
| * Outputs: |
| * |
| * major_mag is the half-length of the major axis of the "new" |
| * ellipse (in input space). |
| * |
| * minor_mag is the half-length of the minor axis of the "new" |
| * ellipse (in input space). |
| * |
| * major_unit_x is the x-coordinate of the major axis direction vector |
| * of both the "old" and "new" ellipses. |
| * |
| * major_unit_y is the y-coordinate of the major axis direction vector. |
| * |
| * minor_unit_x is the x-coordinate of the minor axis direction vector. |
| * |
| * minor_unit_y is the y-coordinate of the minor axis direction vector. |
| * |
| * Unit vectors are useful for computing projections, in particular, |
| * to compute the distance between a point in output space and the |
| * center (of a disk) from the position of the corresponding point |
| * in input space. |
| * |
| * Now, if you want to modify the input pair of tangent vectors so |
| * that it defines the modified ellipse, all you have to do is set |
| * |
| * newdux = sigmamajor * unitmajor1 |
| * newdvx = sigmamajor * unitmajor2 |
| * newduy = sigmaminor * -unitmajor2 |
| * newdvy = sigmaminor * unitmajor1 |
| * |
| * and use these new tangent vectors "as if" they were the original |
| * ones. Most of the time this is a rather drastic change in the |
| * tangent vectors (even if the singular values are large enough not |
| * to be clampled). A technical explanation of why things still work |
| * is found at the end of the discussion below. |
| * |
| */ |
| /* |
| * Discussion: |
| * |
| * GOAL: Fix things so that the pullback, in input space, of a disk |
| * of radius r in output space is an ellipse which contains, at |
| * least, a disc of radius r. (Make this hold for any r>0.) |
| * |
| * METHOD: Find the singular values and (unit) left singular vectors |
| * of Jinv, clampling up the singular values to 1, and multiplying |
| * the unit left singular vectors by the new singular values in |
| * order to get the minor and major ellipse axis vectors. |
| * |
| * Inputs: |
| * |
| * The Jacobian matrix of the transformation at the output point |
| * under consideration is defined as follows: |
| * |
| * Consider the transformation (x,y) -> (X,Y) from input locations |
| * to output locations. |
| * |
| * The Jacobian matrix J is equal to |
| * |
| * [ A, B ] = [ dX/dx, dX/dy ] |
| * [ C, D ] = [ dY/dx, dY/dy ] |
| * |
| * Consequently, the vector [A,C] is the tangent vector |
| * corresponding to input changes in the horizontal direction, and |
| * the vector [B,D] is the tangent vector corresponding to input |
| * changes in the vertical direction. |
| * |
| * In the context of resampling, it is more natural to use the |
| * inverse Jacobian matrix Jinv. Jinv is |
| * |
| * [ a, b ] = [ dx/dX, dx/dY ] |
| * [ c, d ] = [ dy/dX, dy/dY ] |
| * |
| * Note: Jinv can be computed from J with the following matrix |
| * formula: |
| * |
| * Jinv = 1/(A*D-B*C) [ D, -B ] |
| * [ -C, A ] |
| * |
| * What we (implicitly) want to do is replace Jinv by a new Jinv |
| * which generates an ellipse which is as close as possible to the |
| * original but which contains the unit disk. This is accomplished |
| * as follows: |
| * |
| * Let |
| * |
| * Jinv = U Sigma V^T |
| * |
| * be an SVD decomposition of Jinv. (The SVD is not unique. The |
| * final ellipse does not depend on the particular SVD.) In |
| * principle, what we want is to clamp up the entries of the |
| * diagonal matrix Sigma so that they are at least 1, and then set |
| * |
| * Jinv = U newSigma V^T. |
| * |
| * However, we do not need to compute V^T for the following reason: |
| * V is an orthogonal matrix (that is, it represents a combination |
| * of a rotation and a reflexion). Consequently, V maps the unit |
| * circle to itself. For this reason, the exact value of V does not |
| * affect the final ellipse, and we choose the identity matrix. |
| * That is, we simply set |
| * |
| * Jinv = U newSigma, |
| * |
| * omitting the V^T factor altogether. In the end, we return the two |
| * diagonal entries of newSigma together with the two columns of U, |
| * for a total of six returned quantities. |
| */ |
| /* |
| * ClampUpAxes was written by Nicolas Robidoux and Chantal Racette |
| * of Laurentian University with funding from the National Science |
| * and Engineering Research Council of Canada. |
| * |
| * The idea of using the SVD to clamp the singular values of the |
| * linear part of the affine approximation of the pullback |
| * transformation comes from the astrophysicist Craig DeForest, who |
| * implemented it for use with (approximate) Gaussian filtering in |
| * his PDL::Transform code. |
| * |
| * The only (possibly) new math in the following is the selection of |
| * the largest row of the eigen matrix system in order to stabilize |
| * the computation in near rank-deficient cases, and the |
| * corresponding efficient repair of degenerate cases using the norm |
| * of this largest row. Omitting the "V^T" factor of the SVD may |
| * also be a new "trick." |
| */ |
| const double a = dux; |
| const double b = duy; |
| const double c = dvx; |
| const double d = dvy; |
| /* |
| * n is the matrix Jinv * transpose(Jinv). Eigenvalues of n are the |
| * squares of the singular values of Jinv. |
| */ |
| const double aa = a*a; |
| const double bb = b*b; |
| const double cc = c*c; |
| const double dd = d*d; |
| /* |
| * Eigenvectors of n are left singular vectors of Jinv. |
| */ |
| const double n11 = aa+bb; |
| const double n12 = a*c+b*d; |
| const double n21 = n12; |
| const double n22 = cc+dd; |
| const double det = a*d-b*c; |
| const double twice_det = det+det; |
| const double frobenius_squared = n11+n22; |
| const double discriminant = |
| (frobenius_squared+twice_det)*(frobenius_squared-twice_det); |
| const double sqrt_discriminant = sqrt(discriminant); |
| /* |
| * s1 is the largest singular value of the inverse Jacobian |
| * matrix. In other words, its reciprocal is the smallest singular |
| * value of the Jacobian matrix itself. |
| * If s1 = 0, both singular values are 0, and any orthogonal pair of |
| * left and right factors produces a singular decomposition of Jinv. |
| */ |
| /* |
| * At first, we only compute the squares of the singular values. |
| */ |
| const double s1s1 = 0.5*(frobenius_squared+sqrt_discriminant); |
| /* |
| * s2 the smallest singular value of the inverse Jacobian |
| * matrix. Its reciprocal is the largest singular value of the |
| * Jacobian matrix itself. |
| */ |
| const double s2s2 = 0.5*(frobenius_squared-sqrt_discriminant); |
| const double s1s1minusn11 = s1s1-n11; |
| const double s1s1minusn22 = s1s1-n22; |
| /* |
| * u1, the first column of the U factor of a singular decomposition |
| * of Jinv, is a (non-normalized) left singular vector corresponding |
| * to s1. It has entries u11 and u21. We compute u1 from the fact |
| * that it is an eigenvector of n corresponding to the eigenvalue |
| * s1^2. |
| */ |
| const double s1s1minusn11_squared = s1s1minusn11*s1s1minusn11; |
| const double s1s1minusn22_squared = s1s1minusn22*s1s1minusn22; |
| /* |
| * The following selects the largest row of n-s1^2 I as the one |
| * which is used to find the eigenvector. If both s1^2-n11 and |
| * s1^2-n22 are zero, n-s1^2 I is the zero matrix. In that case, |
| * any vector is an eigenvector; in addition, norm below is equal to |
| * zero, and, in exact arithmetic, this is the only case in which |
| * norm = 0. So, setting u1 to the simple but arbitrary vector [1,0] |
| * if norm = 0 safely takes care of all cases. |
| */ |
| const double temp_u11 = |
| ( (s1s1minusn11_squared>=s1s1minusn22_squared) ? n12 : s1s1minusn22 ); |
| const double temp_u21 = |
| ( (s1s1minusn11_squared>=s1s1minusn22_squared) ? s1s1minusn11 : n21 ); |
| const double norm = sqrt(temp_u11*temp_u11+temp_u21*temp_u21); |
| /* |
| * Finalize the entries of first left singular vector (associated |
| * with the largest singular value). |
| */ |
| const double u11 = ( (norm>0.0) ? temp_u11/norm : 1.0 ); |
| const double u21 = ( (norm>0.0) ? temp_u21/norm : 0.0 ); |
| /* |
| * Clamp the singular values up to 1. |
| */ |
| *major_mag = ( (s1s1<=1.0) ? 1.0 : sqrt(s1s1) ); |
| *minor_mag = ( (s2s2<=1.0) ? 1.0 : sqrt(s2s2) ); |
| /* |
| * Return the unit major and minor axis direction vectors. |
| */ |
| *major_unit_x = u11; |
| *major_unit_y = u21; |
| *minor_unit_x = -u21; |
| *minor_unit_y = u11; |
| } |
| |
| #endif |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % S c a l e R e s a m p l e F i l t e r % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % ScaleResampleFilter() does all the calculations needed to resample an image |
| % at a specific scale, defined by two scaling vectors. This not using |
| % a orthogonal scaling, but two distorted scaling vectors, to allow the |
| % generation of a angled ellipse. |
| % |
| % As only two deritive scaling vectors are used the center of the ellipse |
| % must be the center of the lookup. That is any curvature that the |
| % distortion may produce is discounted. |
| % |
| % The input vectors are produced by either finding the derivitives of the |
| % distortion function, or the partial derivitives from a distortion mapping. |
| % They do not need to be the orthogonal dx,dy scaling vectors, but can be |
| % calculated from other derivatives. For example you could use dr,da/r |
| % polar coordinate vector scaling vectors |
| % |
| % If u,v = DistortEquation(x,y) OR u = Fu(x,y); v = Fv(x,y) |
| % Then the scaling vectors are determined from the deritives... |
| % du/dx, dv/dx and du/dy, dv/dy |
| % If the resulting scaling vectors is othogonally aligned then... |
| % dv/dx = 0 and du/dy = 0 |
| % Producing an othogonally alligned ellipse in source space for the area to |
| % be resampled. |
| % |
| % Note that scaling vectors are different to argument order. Argument order |
| % is the general order the deritives are extracted from the distortion |
| % equations, and not the scaling vectors. As such the middle two vaules |
| % may be swapped from what you expect. Caution is advised. |
| % |
| % WARNING: It is assumed that any SetResampleFilter() method call will |
| % always be performed before the ScaleResampleFilter() method, so that the |
| % size of the ellipse will match the support for the resampling filter being |
| % used. |
| % |
| % The format of the ScaleResampleFilter method is: |
| % |
| % void ScaleResampleFilter(const ResampleFilter *resample_filter, |
| % const double dux,const double duy,const double dvx,const double dvy) |
| % |
| % A description of each parameter follows: |
| % |
| % o resample_filter: the resampling resample_filterrmation defining the |
| % image being resampled |
| % |
| % o dux,duy,dvx,dvy: |
| % The deritives or scaling vectors defining the EWA ellipse. |
| % NOTE: watch the order, which is based on the order deritives |
| % are usally determined from distortion equations (see above). |
| % The middle two values may need to be swapped if you are thinking |
| % in terms of scaling vectors. |
| % |
| */ |
| MagickExport void ScaleResampleFilter(ResampleFilter *resample_filter, |
| const double dux,const double duy,const double dvx,const double dvy) |
| { |
| double A,B,C,F; |
| |
| |
| assert(resample_filter != (ResampleFilter *) NULL); |
| assert(resample_filter->signature == MagickSignature); |
| |
| resample_filter->limit_reached = MagickFalse; |
| resample_filter->do_interpolate = MagickFalse; |
| |
| /* A 'point' filter forces use of interpolation instead of area sampling */ |
| if ( resample_filter->filter == PointFilter ) |
| return; /* EWA turned off - nothing to do */ |
| |
| #if DEBUG_ELLIPSE |
| fprintf(stderr, "# -----\n" ); |
| fprintf(stderr, "dux=%lf; dvx=%lf; duy=%lf; dvy=%lf;\n", |
| dux, dvx, duy, dvy); |
| #endif |
| |
| /* Find Ellipse Coefficents such that |
| A*u^2 + B*u*v + C*v^2 = F |
| With u,v relative to point around which we are resampling. |
| And the given scaling dx,dy vectors in u,v space |
| du/dx,dv/dx and du/dy,dv/dy |
| */ |
| #if EWA |
| /* Direct conversion of derivatives into elliptical coefficients |
| However when magnifying images, the scaling vectors will be small |
| resulting in a ellipse that is too small to sample properly. |
| As such we need to clamp the major/minor axis to a minumum of 1.0 |
| to prevent it getting too small. |
| */ |
| #if EWA_CLAMP |
| { double major_mag, |
| minor_mag, |
| major_x, |
| major_y, |
| minor_x, |
| minor_y; |
| |
| ClampUpAxes(dux,dvx,duy,dvy, &major_mag, &minor_mag, |
| &major_x, &major_y, &minor_x, &minor_y); |
| major_x *= major_mag; major_y *= major_mag; |
| minor_x *= minor_mag; minor_y *= minor_mag; |
| #if DEBUG_ELLIPSE |
| fprintf(stderr, "major_x=%lf; major_y=%lf; minor_x=%lf; minor_y=%lf;\n", |
| major_x, major_y, minor_x, minor_y); |
| #endif |
| A = major_y*major_y+minor_y*minor_y; |
| B = -2.0*(major_x*major_y+minor_x*minor_y); |
| C = major_x*major_x+minor_x*minor_x; |
| F = major_mag*minor_mag; |
| F *= F; /* square it */ |
| } |
| #else /* raw EWA */ |
| A = dvx*dvx+dvy*dvy; |
| B = -2.0*(dux*dvx+duy*dvy); |
| C = dux*dux+duy*duy; |
| F = dux*dvy-duy*dvx; |
| F *= F; /* square it */ |
| #endif |
| |
| #else /* HQ_EWA */ |
| /* |
| This Paul Heckbert's "Higher Quality EWA" formula, from page 60 in his |
| thesis, which adds a unit circle to the elliptical area so as to do both |
| Reconstruction and Prefiltering of the pixels in the resampling. It also |
| means it is always likely to have at least 4 pixels within the area of the |
| ellipse, for weighted averaging. No scaling will result with F == 4.0 and |
| a circle of radius 2.0, and F smaller than this means magnification is |
| being used. |
| |
| NOTE: This method produces a very blury result at near unity scale while |
| producing perfect results for string minitification and magnifications. |
| |
| However filter support is fixed to 2.0 (no good for Windowed Sinc filters) |
| */ |
| A = dvx*dvx+dvy*dvy+1; |
| B = -2.0*(dux*dvx+duy*dvy); |
| C = dux*dux+duy*duy+1; |
| F = A*C - B*B/4; |
| #endif |
| |
| #if DEBUG_ELLIPSE |
| fprintf(stderr, "A=%lf; B=%lf; C=%lf; F=%lf\n", A,B,C,F); |
| |
| /* Figure out the various information directly about the ellipse. |
| This information currently not needed at this time, but may be |
| needed later for better limit determination. |
| |
| It is also good to have as a record for future debugging |
| */ |
| { double alpha, beta, gamma, Major, Minor; |
| double Eccentricity, Ellipse_Area, Ellipse_Angle; |
| |
| alpha = A+C; |
| beta = A-C; |
| gamma = sqrt(beta*beta + B*B ); |
| |
| if ( alpha - gamma <= MagickEpsilon ) |
| Major = MagickHuge; |
| else |
| Major = sqrt(2*F/(alpha - gamma)); |
| Minor = sqrt(2*F/(alpha + gamma)); |
| |
| fprintf(stderr, "# Major=%lf; Minor=%lf\n", Major, Minor ); |
| |
| /* other information about ellipse include... */ |
| Eccentricity = Major/Minor; |
| Ellipse_Area = MagickPI*Major*Minor; |
| Ellipse_Angle = atan2(B, A-C); |
| |
| fprintf(stderr, "# Angle=%lf Area=%lf\n", |
| RadiansToDegrees(Ellipse_Angle), Ellipse_Area ); |
| } |
| #endif |
| |
| /* The scaling vectors is impossibly large (producing a very large raw F |
| value), we may as well not bother doing any form of resampling, as you |
| risk an near infinite resampled area. In this case some alturnative |
| means of pixel sampling, such as the average of the whole image is needed |
| to get a reasonable result. Calculate only as needed. |
| */ |
| if ( (4*A*C - B*B) > MagickHuge ) { |
| resample_filter->limit_reached = MagickTrue; |
| return; |
| } |
| |
| /* Scale ellipse by the appropriate size */ |
| F *= resample_filter->support; |
| F *= resample_filter->support; |
| |
| /* Othogonal bounds of the Ellipse */ |
| resample_filter->Ulimit = sqrt(4*C*F/(4*A*C-B*B)); |
| resample_filter->Vlimit = sqrt(4*A*F/(4*A*C-B*B)); |
| |
| /* Horizontally aligned Parallelogram fitted to Ellipse */ |
| resample_filter->Uwidth = sqrt(F/A); /* Parallelogram Width / 2 */ |
| resample_filter->slope = -B/(2*A); /* Slope of the parallelogram */ |
| |
| #if DEBUG_ELLIPSE |
| fprintf(stderr, "Ulimit=%lf; Vlimit=%lf; UWidth=%lf; Slope=%lf;\n", |
| resample_filter->Ulimit, resample_filter->Vlimit, |
| resample_filter->Uwidth, resample_filter->slope ); |
| #endif |
| |
| /* Check the absolute area of the Parallogram involved... |
| * This limit needs more work, as it gets too slow for |
| * larger images involved with tiled views of the horizon. */ |
| if ( (resample_filter->Uwidth * resample_filter->Vlimit) |
| > (4.0*resample_filter->image_area)) { |
| resample_filter->limit_reached = MagickTrue; |
| return; |
| } |
| |
| /* Scale ellipse formula to directly index the Filter Lookup Table */ |
| { register double scale; |
| scale = (double)WLUT_WIDTH/F; |
| resample_filter->A = A*scale; |
| resample_filter->B = B*scale; |
| resample_filter->C = C*scale; |
| /* ..ple_filter->F = WLUT_WIDTH; -- hardcoded */ |
| } |
| } |
| |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % S e t R e s a m p l e F i l t e r % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % SetResampleFilter() set the resampling filter lookup table based on a |
| % specific filter. Note that the filter is used as a radial filter not as a |
| % two pass othogonally aligned resampling filter. |
| % |
| % The default Filter, is Gaussian, which is the standard filter used by the |
| % original paper on the Elliptical Weighted Everage Algorithm. However other |
| % filters can also be used. |
| % |
| % The format of the SetResampleFilter method is: |
| % |
| % void SetResampleFilter(ResampleFilter *resample_filter, |
| % const FilterTypes filter,const double blur) |
| % |
| % A description of each parameter follows: |
| % |
| % o resample_filter: resampling resample_filterrmation structure |
| % |
| % o filter: the resize filter for elliptical weighting LUT |
| % |
| % o blur: filter blur factor (radial scaling) for elliptical weighting LUT |
| % |
| */ |
| MagickExport void SetResampleFilter(ResampleFilter *resample_filter, |
| const FilterTypes filter,const double blur) |
| { |
| register int |
| Q; |
| |
| double |
| r_scale; |
| |
| ResizeFilter |
| *resize_filter; |
| |
| assert(resample_filter != (ResampleFilter *) NULL); |
| assert(resample_filter->signature == MagickSignature); |
| |
| resample_filter->filter = filter; |
| |
| if ( filter == PointFilter ) |
| { |
| resample_filter->do_interpolate = MagickTrue; |
| return; /* EWA turned off - nothing more to do */ |
| } |
| |
| if ( filter == UndefinedFilter ) |
| resample_filter->filter = LanczosFilter; |
| |
| resize_filter = AcquireResizeFilter(resample_filter->image, |
| resample_filter->filter,blur,MagickTrue,resample_filter->exception); |
| if (resize_filter == (ResizeFilter *) NULL) |
| { |
| (void) ThrowMagickException(resample_filter->exception,GetMagickModule(), |
| ModuleError, "UnableToSetFilteringValue", |
| "Fall back to default EWA gaussian filter"); |
| resample_filter->filter = PointFilter; |
| } |
| |
| #if EWA |
| resample_filter->support = GetResizeFilterSupport(resize_filter); |
| if ( resample_filter->filter == GaussianFilter ) |
| resample_filter->support = 2.0; /* larger gaussian support */ |
| #else |
| resample_filter->support = 2.0; /* fixed support size for HQ-EWA */ |
| #endif |
| |
| /* Scale radius so the filter LUT covers the full support range */ |
| r_scale = resample_filter->support*sqrt(1.0/(double)WLUT_WIDTH); |
| |
| /* Fill the LUT with a 1D resize filter function */ |
| for(Q=0; Q<WLUT_WIDTH; Q++) |
| resample_filter->filter_lut[Q] = (double) |
| GetResizeFilterWeight(resize_filter,sqrt((double)Q)*r_scale); |
| |
| /* finished with the resize filter */ |
| resize_filter = DestroyResizeFilter(resize_filter); |
| |
| /* |
| Adjust the scaling of the default unit circle |
| This assumes that any real scaling changes will always |
| take place AFTER the filter method has been initialized. |
| */ |
| |
| ScaleResampleFilter(resample_filter, 1.0, 0.0, 0.0, 1.0); |
| |
| #if 0 |
| This is old code kept for reference only. It is very wrong. |
| /* |
| Create Normal Gaussian 2D Filter Weighted Lookup Table. |
| A normal EWA guassual lookup would use exp(Q*ALPHA) |
| where Q = distance squared from 0.0 (center) to 1.0 (edge) |
| and ALPHA = -4.0*ln(2.0) ==> -2.77258872223978123767 |
| However the table is of length 1024, and equates to a radius of 2px |
| thus needs to be scaled by ALPHA*4/1024 and any blur factor squared |
| |
| The above came from some reference code provided by Fred Weinhaus |
| and seems to have been a guess that was appropriate for its use |
| in a 3d perspective landscape mapping program. |
| */ |
| r_scale = -2.77258872223978123767/(WLUT_WIDTH*blur*blur); |
| for(Q=0; Q<WLUT_WIDTH; Q++) |
| resample_filter->filter_lut[Q] = exp((double)Q*r_scale); |
| resample_filter->support = WLUT_WIDTH; |
| break; |
| #endif |
| |
| #if defined(MAGICKCORE_OPENMP_SUPPORT) |
| /* if( GetOpenMPThreadId() == 0 ) */ |
| #endif |
| if (GetImageArtifact(resample_filter->image,"resample:verbose") |
| != (const char *) NULL) |
| { |
| /* Debug output of the filter weighting LUT |
| Gnuplot the LUT with hoizontal adjusted to 'r' using... |
| plot [0:2][-.2:1] "lut.dat" using (sqrt($0/1024)*2):1 with lines |
| The filter values is normalized for comparision |
| */ |
| printf("#\n"); |
| printf("# Resampling Filter LUT (%d values)\n", WLUT_WIDTH); |
| printf("#\n"); |
| printf("# Note: values in table are using a squared radius lookup.\n"); |
| printf("# And the whole table represents the filters support.\n"); |
| printf("#\n"); |
| for(Q=0; Q<WLUT_WIDTH; Q++) |
| printf("%8.*g %.*g\n", |
| GetMagickPrecision(),sqrt((double)Q)*r_scale, |
| GetMagickPrecision(),resample_filter->filter_lut[Q] ); |
| } |
| return; |
| } |
| |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % S e t R e s a m p l e F i l t e r I n t e r p o l a t e M e t h o d % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % SetResampleFilterInterpolateMethod() changes the interpolation method |
| % associated with the specified resample filter. |
| % |
| % The format of the SetResampleFilterInterpolateMethod method is: |
| % |
| % MagickBooleanType SetResampleFilterInterpolateMethod( |
| % ResampleFilter *resample_filter,const InterpolateMethod method) |
| % |
| % A description of each parameter follows: |
| % |
| % o resample_filter: the resample filter. |
| % |
| % o method: the interpolation method. |
| % |
| */ |
| MagickExport MagickBooleanType SetResampleFilterInterpolateMethod( |
| ResampleFilter *resample_filter,const InterpolatePixelMethod method) |
| { |
| assert(resample_filter != (ResampleFilter *) NULL); |
| assert(resample_filter->signature == MagickSignature); |
| assert(resample_filter->image != (Image *) NULL); |
| |
| if (resample_filter->debug != MagickFalse) |
| (void) LogMagickEvent(TraceEvent,GetMagickModule(),"%s", |
| resample_filter->image->filename); |
| |
| resample_filter->interpolate=method; |
| |
| return(MagickTrue); |
| } |
| |
| /* |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % % |
| % % |
| % % |
| % S e t R e s a m p l e F i l t e r V i r t u a l P i x e l M e t h o d % |
| % % |
| % % |
| % % |
| %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% |
| % |
| % SetResampleFilterVirtualPixelMethod() changes the virtual pixel method |
| % associated with the specified resample filter. |
| % |
| % The format of the SetResampleFilterVirtualPixelMethod method is: |
| % |
| % MagickBooleanType SetResampleFilterVirtualPixelMethod( |
| % ResampleFilter *resample_filter,const VirtualPixelMethod method) |
| % |
| % A description of each parameter follows: |
| % |
| % o resample_filter: the resample filter. |
| % |
| % o method: the virtual pixel method. |
| % |
| */ |
| MagickExport MagickBooleanType SetResampleFilterVirtualPixelMethod( |
| ResampleFilter *resample_filter,const VirtualPixelMethod method) |
| { |
| assert(resample_filter != (ResampleFilter *) NULL); |
| assert(resample_filter->signature == MagickSignature); |
| assert(resample_filter->image != (Image *) NULL); |
| if (resample_filter->debug != MagickFalse) |
| (void) LogMagickEvent(TraceEvent,GetMagickModule(),"%s", |
| resample_filter->image->filename); |
| resample_filter->virtual_pixel=method; |
| if (method != UndefinedVirtualPixelMethod) |
| (void) SetCacheViewVirtualPixelMethod(resample_filter->view,method); |
| return(MagickTrue); |
| } |