| This package contains statically linked Linux binary and Windows executable of | |
| Maximum Stable Extremal Regions detector. | |
| Usage: extrema [options] | |
| -i (null) [null] input image (png, tiff, jpg, ppm, pgm) | |
| -o (null) [null] output file | |
| -per (0.010) [0.010] maximum relative area | |
| -es (1.000) [1.000] ellipse scale, (output types 2 and 4) | |
| -ms (30) [30] minimum size of output region | |
| -mm (10) [10] minimum margin | |
| -rel (0) [0] use relative margins | |
| -t (0) [0] output file type | |
| 0 - RLE | |
| 1 - Extended boundary | |
| 2 - Ellipse | |
| Dependencies: | |
| Option -i is compulsory | |
| Detected MSER+ and MSER- regions are stored in output file as follows: | |
| Extrema file format RLE: | |
| NUM_MSER_PLUS | |
| NUM_RLE LINE COL1 COL2 LINE COL1 COL2 ... LINE COL1 COL2 | |
| ... | |
| NUM_RLE LINE COL1 COL2 LINE COL1 COL2 ... LINE COL1 COL2 | |
| NUM_MSER_MINUS | |
| NUM_RLE LINE COL1 COL2 LINE COL1 COL2 ... LINE COL1 COL2 | |
| ... | |
| NUM_RLE LINE COL1 COL2 LINE COL1 COL2 ... LINE COL1 COL2 | |
| where NUM_MSER_PLUS and NUM_MSER_MINUS are number of MSER+ and MSER- regions | |
| respectively. Each region is described as one line in output file. | |
| NUM_RLE specifies number of RLE triples LINE COL1 COL2. | |
| Extrema file format Extended boundary: | |
| NUM_MSER_PLUS | |
| NUM_PTS X Y X Y ... X Y | |
| ... | |
| NUM_PTS X Y X Y ... X Y | |
| NUM_MSER_MINUS | |
| NUM_PTS X Y X Y ... X Y | |
| ... | |
| NUM_PTS X Y X Y ... X Y | |
| where NUM_MSER_PLUS and NUM_MSER_MINUS are number of MSER+ and MSER- regions | |
| respectively. Each region is described as one line in output file. NUM_PTS | |
| specifies number of points in extended boundary. | |
| Extrema file format Ellipse: | |
| 1.0 | |
| NUM_TOTAL_MSER | |
| U V A B C | |
| ... | |
| U V A B C | |
| where NUM_TOTAL_MSER is number of MSER+ and MSER- regions. Each region is | |
| described as one line in output file. Each affine region is described as an | |
| ellipse with parameters U,V,A,B,C in: | |
| a(x-u)(x-u)+2b(x-u)(y-v)+c(y-v)(y-v)=1 | |
| with (0,0) at image top left corner. | |