DP 方程维基百科,自由的 encyclopedia DP 方程(Degasperis-Procesi equation)是一个模拟弥散介质中非线性波动非线性偏微分方程: u t − u x x t + 2 κ u x + 4 u u x = 3 u x u x x + u u x x x {\displaystyle \displaystyle u_{t}-u_{xxt}+2\kappa u_{x}+4uu_{x}=3u_{x}u_{xx}+uu_{xxx}} Degasperis-Procesi equation plot Degasperis-Procesi equation animation
DP 方程(Degasperis-Procesi equation)是一个模拟弥散介质中非线性波动非线性偏微分方程: u t − u x x t + 2 κ u x + 4 u u x = 3 u x u x x + u u x x x {\displaystyle \displaystyle u_{t}-u_{xxt}+2\kappa u_{x}+4uu_{x}=3u_{x}u_{xx}+uu_{xxx}} Degasperis-Procesi equation plot Degasperis-Procesi equation animation