内江师范学院学报
內江師範學院學報
내강사범학원학보
JOURNAL OF NEIJIANG TEACHERS COLLEGE
2012年
2期
73-76
,共4页
随机Cahn-Hilliard方程%Crank-Nicolson格式%白噪音%Wiener-过程
隨機Cahn-Hilliard方程%Crank-Nicolson格式%白譟音%Wiener-過程
수궤Cahn-Hilliard방정%Crank-Nicolson격식%백조음%Wiener-과정
stochastic Cahn-Hilliard equation%Crank-Nicolson scheme%white noise%Wiener-process
对随机Cahn-Hilliard方程建立六点Crank-Nicolson差分格式来求其数值解,以数值解来逼近方程的真解.最后,讨论了该格式的稳定性与收敛性.
對隨機Cahn-Hilliard方程建立六點Crank-Nicolson差分格式來求其數值解,以數值解來逼近方程的真解.最後,討論瞭該格式的穩定性與收斂性.
대수궤Cahn-Hilliard방정건립륙점Crank-Nicolson차분격식래구기수치해,이수치해래핍근방정적진해.최후,토론료해격식적은정성여수렴성.
A six-dot Crank-Nicolson finite difference scheme for the Stachastic Cahn-Hilliard equation is established to determine its Numerical solution,and the genuine solution of the equation is approximated by the numerical solution.Finally,the stability and convergence of the method are put under discussion.
