varphi dr\\&=\frac{\pi}{2}\int_{0}^{\frac{\pi}{4}}\frac{1-\cos 2\varphi}{2}d\varphi==\frac{\pi}{16}(\pi \rho^2}}\rho^2dz\\&=2\pi\int_{0}^{\frac{\sqrt{2}}{2}}\rho^2(\sqrt{1-\rho^2}-p)d\rho=\frac{\pi}{16}(\pi
varphi dr\\&=\frac{\pi}{2}\int_{0}^{\frac{\pi}{4}}\frac{1-\cos 2\varphi}{2}d\varphi==\frac{\pi}{16}(\pi \rho^2}}\rho^2dz\\&=2\pi\int_{0}^{\frac{\sqrt{2}}{2}}\rho^2(\sqrt{1-\rho^2}-p)d\rho=\frac{\pi}{16}(\pi
(1)开始求解时,先求Pi,初始时Pn+1={(0,0)},i=n+1,由此按下列步骤计算Pi-1,Pi-2……P1,即Pn,Pn-1,……P1 (2)求Qi,利用Pi求出m(i,j-w[i-1])+