In Chapter 7, the transformation matrix results obtained by solving three different algorithms of product geometry/icp/pnp are different. What is the reason?
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R and t obtained by solving the epipolar geometry are as follows:
R is
[0.9985961798781875, -0.05169917220143666, 0.011526713598279;
0.05139607508976057, 0.9983603445075082, 0.02520051547522394;
-0.01281065954813587, -0.02457271064688466, 0.9996159607036126]
t is
[-0.8220841067933343;
-0.03269742706405145;
0.5684264241053513]
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The transformation matrix obtained by solving the pnp algorithm is as follows:
0.997866202583 -0.0516724161336 0.0399124436024 -0.127225965696
0.050595891596 0.998339762772 0.0275276919261 -0.00750729765631
-0.04126860183 -0.0254495477384 0.998823919929 0.0613858417711
0 0 0 1
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The transformation matrix obtained by solving the ICP algorithm is as follows:
0.99724 0.0561704 -0.04856 0.141725
-0.0559835 0.998418 0.00520242 -0.0555103
0.0487754 -0.0024695 0.998807 -0.0311913
0 0 0 1