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具有逐块圆型边界的堆垒域上的--方程的一致估计 被引量:1
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作者 林良裕 《厦门大学学报(自然科学版)》 CAS CSCD 北大核心 1999年第2期167-172,共6页
C^n空间中由任意N个圆型域构成的具有逐块圆型边界的堆叠域D,建立了具有离散全纯核的整体Bochner-Martinelli-Norguet积分公式,获得了^-δ-方程^-δu=g的整体解及其一致估计。
关键词 一致估计 逐块圆型边界 ^-δ方程 堆叠域
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多圆柱区域上方程解的积分表示 被引量:10
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作者 杨丕文 《四川师范大学学报(自然科学版)》 CAS CSCD 1994年第1期18-22,共5页
本文构造了多圆柱区域内的(0,1)型与(1.0)型的方程和两类超定方程解的积分表示,由此可获得(p,q)型方程解的积分表示.
关键词 ^-δ方程 积分表示 多圆柱区域
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Delta Shocks and Vacuum States in Vanishing Pressure Limits of Solutions to the Relativistic Euler Equations 被引量:5
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作者 Gan YIN Wancheng SHENG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2008年第6期611-622,共12页
The Riemann problems for the Euler system of conservation laws of energy and momentum in special relativity as pressure vanishes are considered. The Riemann solutions for the pressureless relativistic Euler equations ... The Riemann problems for the Euler system of conservation laws of energy and momentum in special relativity as pressure vanishes are considered. The Riemann solutions for the pressureless relativistic Euler equations are obtained constructively. There are two kinds of solutions, the one involves delta shock wave and the other involves vacuum. The authors prove that these two kinds of solutions are the limits of the solutions as pressure vanishes in the Euler system of conservation laws of energy and momentum in special relativity. 展开更多
关键词 Relativistic Euler equations in special relativity Pressureless relativistic Euler equations Delta shock waves Vacuum Vanishing pressure limits
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