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A NEW FOURTH-ORDER DIFFERENCE SCHEME FOR THE NUMERICAL SOLUTION OF POISSON EQUATION

A NEW FOURTH-ORDER DIFFERENCE SCHEME FOR THE NUMERICAL SOLUTION OF POISSON EQUATION

作     者:骆振欧 LUO ZHEN’OU (Institute of Meteorology of Air Force, Nanjing)

作者机构:Institute of Meteorology of Air Force Nanjing 

出 版 物:《Chinese Science Bulletin》 (Science Bulletin)

年 卷 期:1987年第32卷第23期

页      面:1592-1595页

学科分类:07[理学] 0701[理学-数学] 070101[理学-基础数学] 

主  题:truncation quantities differentiable Poisson seriously iterative correction nodal applying poisson 

摘      要:Ⅰ. INTRODUCTION Poisson equation is a popular partial differential equation. Its terms on the right hand are continuous and differentiable functions or discrete nodal values which are intermediate quantities in the computational process. The centered five-point difference scheme is the most common one used to solve Poisson equation, but its truncation error is O(H^2).

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