In this paper it is extend scale-invariant feature transformation to affine invariant one.In introduction, the author briefly introduces the history of interesting point detection, and points out all systems can not deal with non-uniform affine changes. He tries to propose a system can solve this problem even without any prior knowledge. The system extends the existing Harris-Laplace approach to achieve this goal.Some other works are mentioned in Related work section. The author tries to argue why they choose these methods to design an affine-invariant system.
After that, the scale-invariant interesting point detector and affine-invariant one are introduced subsequently. In scale-invariant one, an iterative-tuning method and a simplified but efficient one are proposed. In affine-invariant one, second moment matrix are also included, which tries to find the the transformation that projects the anisotropic pattern to the isotropic one. It is adopted to solve the problem of non-uniform affine transformation. After many equations shown, a psudo-code of it are presented. Then LoG is used to attain a maximum over scale. Lowe’s work in DoG accelerate the computation process, so here, the Harris-Laplace algorithm also can be simplified to accelerate.
After that, the scale-invariant interesting point detector and affine-invariant one are introduced subsequently. In scale-invariant one, an iterative-tuning method and a simplified but efficient one are proposed. In affine-invariant one, second moment matrix are also included, which tries to find the the transformation that projects the anisotropic pattern to the isotropic one. It is adopted to solve the problem of non-uniform affine transformation. After many equations shown, a psudo-code of it are presented. Then LoG is used to attain a maximum over scale. Lowe’s work in DoG accelerate the computation process, so here, the Harris-Laplace algorithm also can be simplified to accelerate.
# by majorrei | 2009-03-11 14:51

