臺灣博碩士論文加值系統

本篇論文主要是討論H方程式的遞迴數值解.我們將此方程式改寫成兩種型
式,並限制其中兩個參數(c與.alpha.)的條件.首先,我們設法去求得此兩
種收斂方法的譜半徑;其次,引進加速收斂的概念,去改善在(c=1)的奇異點
情況;最後,再輔以數值解去驗證我們理論的精確性與否.

In this paper, some acceleration techniques are applied to
numerical solutions of the discretized H-equations. Such
equation is formulated as two well-known fixed point of the
types. Here c denotes the fraction of scattering per collision
and is assumed to be conserative. We first show that the
spectral radii of the Jacobi matrix. We next propose some
simple ideas to accelerate the convergence of one point
iteration. The numerical results gives very significant
improvements when our method apply to both fprmulations.