





























$$ \begin{array}{c} x \leftarrow\left(u-c^{\prime}{ }_{x}\right) / f^{\prime}{ }_{x} \\ y \leftarrow\left(v-c_{y}^{\prime}\right) / f_{y}^{\prime} \\ [X Y W]^{T} \leftarrow R^{-1} *[x y 1]^{T} \\ x^{\prime} \leftarrow X / W \\ y^{\prime} \leftarrow Y / W \\ r^{2} \leftarrow x^{\prime 2}+y^{\prime 2} \\ x^{\prime \prime} \leftarrow x^{\prime} \frac{1+k_{1} r^{2}+k_{2} r^{4}+k r^{6}{ }^{6}}{1+k_{4} r^{2}+k_{5} r^{4}+k_{6 r^{6}}}+2 p_{1} x^{\prime} y^{\prime}+p_{2}\left(r^{2}+2 x^{\prime 2}\right)+s_{1} r^{2}+s_{2} r^{4} \\ y^{\prime \prime} \leftarrow y^{\prime} \frac{1+k_{1} r^{2}+k_{2} r^{4}+k r^{3} r^{6}}{1+k_{4} r^{2}+k k_{5} r^{4}+k r^{6}}+p_{1}\left(r^{2}+2 y^{2}\right)+2 p_{2} x^{\prime} y^{\prime}+s_{3} r^{2}+s_{4} r^{4} \\ s\left[\begin{array}{c}x^{\prime \prime \prime} \\ y^{\prime \prime \prime} \\ 1\end{array}\right]=\left[\begin{array}{ccc}R_{33}\left(\tau_{x}, \tau_{y}\right) & 0 & -R_{13}\left(\left(\tau_{x}, \tau_{y}\right)\right. \\ 0 & R_{33}\left(\tau_{x}, \tau_{y}\right) & -R_{23}\left(\tau_{x}, \tau_{y}\right) \\ 0 & 0 & 1\end{array}\right] R\left(\tau_{x}, \tau_{y}\right)\left[\begin{array}{c}x^{\prime \prime} \\ y^{\prime \prime} \\ 1\end{array}\right] \\ \operatorname{map}_{x}(u, v) \leftarrow x^{\prime \prime \prime} f_{x}+c_{x} \\ \operatorname{map}_{y}(u, v) \leftarrow y^{\prime \prime \prime} f_{y}+c_{y} \\ \end{array} $$
$$ \operatorname{dst}(x, y)=\operatorname{src}\left(\operatorname{map}_{x}(x, y), \operatorname{map}_{y}(x, y)\right) $$
1 | |
此内容由惯性聚合(RSS阅读器)自动聚合整理,仅供阅读参考。 原文来自 — 版权归原作者所有。