Three-dimensional unsteady heat conduction analysis by the triple-reciprocity boundary element method

机译：三维不稳定热传导分析三维互补边界元法

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The conventional boundary element method (BEM) requires a domain integral in heat conduction analysis with heat generation or an initial temperature distribution. In this paper it is shown that the three-dimensional heat conduction problem can be solved effectively using the triple-reciprocity boundary element method without internal cells. In this method, the distributions of heat generation and initial temperature are interpolated using integral equations and time-dependent fundamental solutions are used. A new computer program was developed and applied to solving several problems.

机译：传统的边界元法（BEM）需要具有发热或初始温度分布的热传导分析中的畴内整体。在本文中，示出了使用没有内部电池的三往复边界元件方法有效地解决三维导热问题。在该方法中，使用积分方程和使用时间依赖性基本解决方案来插入发热和初始温度的分布。开发了一个新的计算机程序，并应用于解决几个问题。

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《World Conference on Boundary Elements and Other Mesh Reduction Methods》|2009年||共11页
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Y. Ochiai; Y. Kitayama;
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中图分类 TB11-53;
关键词
Boundary element method; Heat conduction; Meshless method;

机译：边界元法;热传导;丝毫方法;

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1. Three-dimensional Unsteady Heat Conduction Analysis By Triple-reciprocity Boundary Element Method [J] . Yoshihiro Ochiai, Yuuya Kitayama Engineering analysis with boundary elements . 2009,第6期

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2. Three-dimensional heat conduction analysis of inhomogeneous materials by triple-reciprocity boundary element method [J] . Yoshihiro Ochiai Engineering analysis with boundary elements . 2015,第feba期

机译：非均质材料的三维热传导的三重交互边界元法
3. Three-dimensional unsteady thermal stress analysis by triple-reciprocity boundary element method [J] . Yoshihiro Ochiai, Vladimir Sladek, Jan Sladek Engineering analysis with boundary elements . 2013,第1期

机译：三维往复边界元法分析三维非稳态热应力
4. Three-dimensional unsteady heat conduction analysis by the triple-reciprocity boundary element method [C] . Y. Ochiai, Y. Kitayama World Conference on Boundary Elements and Other Mesh Reduction Methods . 2009

机译：三维不稳定热传导分析三维互补边界元法
5. A coupled finite element-boundary element method for two dimensional transient heat conduction and thermoelastic analyses. [D] . Guven, Ibrahim. 2000

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6. Second Law Analysis of Unsteady MHD Viscous Flow over a Horizontal Stretching Sheet Heated Non-Uniformly in the Presence of Ohmic Heating: Utilization of Gear-Generalized Differential Quadrature Method [O] . Muhammad Qasim, Muhammad Idrees Afridi, Abderrahim Wakif, 2019

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7. Three-Dimensional Unsteady Heat Conduction Analysis by Triple-Reciprocity Boundary Element Method [O] . Yoshihiro OCHIAI 2008

机译：三维非定常导热分析三互补边界元法
8. Application of the Finite-Element Method to Heat-Transfer Problems. Part I. Finite-Element Method Applied to Heat-Conduction Solids with Nonlinear Boundary Conditions [R] . Chu, S. C., Yalamanchili, R. V. S. 1971

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Three-dimensional unsteady heat conduction analysis by the triple-reciprocity boundary element method

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