A dual-reciprocity boundary element approach for solving axisymmetric heat equation subject to specification of energy

A dual-reciprocity boundary element procedure is presented for the numerical solution of an axisymmetric heat conduction problem subject to a non-local condition. The non-local condition specifies the total amount of heat energy stored inside the solid under consideration. An unknown control functio...

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Published inEngineering analysis with boundary elements Vol. 32; no. 3; pp. 210 - 215
Main Authors Ang, Whye-Teong, Ooi, Ean-Hin
Format Journal Article
LanguageEnglish
Published Oxford Elsevier Ltd 01.03.2008
Elsevier
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ISSN0955-7997
1873-197X
DOI10.1016/j.enganabound.2007.08.007

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Abstract A dual-reciprocity boundary element procedure is presented for the numerical solution of an axisymmetric heat conduction problem subject to a non-local condition. The non-local condition specifies the total amount of heat energy stored inside the solid under consideration. An unknown control function (of time) which governs the temperature on a certain part of the boundary of the solid is to be determined in the process of solving the axisymmetric heat equation. To check the validity of the numerical procedure, specific problems with known exact solutions are solved.
AbstractList A dual-reciprocity boundary element procedure is presented for the numerical solution of an axisymmetric heat conduction problem subject to a non-local condition. The non-local condition specifies the total amount of heat energy stored inside the solid under consideration. An unknown control function (of time) which governs the temperature on a certain part of the boundary of the solid is to be determined in the process of solving the axisymmetric heat equation. To check the validity of the numerical procedure, specific problems with known exact solutions are solved.
Author Ang, Whye-Teong
Ooi, Ean-Hin
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10.1016/S0955-7997(01)00111-4
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10.1016/S0955-7997(03)00123-1
10.1016/0378-4754(94)90057-4
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10.1016/0020-7225(90)90056-O
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Issue 3
Keywords Dual-reciprocity method
Non-local condition
Axisymmetric heat conduction
Boundary element method
Heat equation
Duality
Axial symmetry
Stored energy
Exact solution
Meshless method
Reciprocity theorem
Modelling
Non local theory
Heat transfer
Thermal conduction
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Snippet A dual-reciprocity boundary element procedure is presented for the numerical solution of an axisymmetric heat conduction problem subject to a non-local...
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SubjectTerms Analytical and numerical techniques
Axisymmetric
Axisymmetric heat conduction
Boundaries
Boundary element method
Boundary-integral methods
Computational techniques
Dual-reciprocity method
Exact sciences and technology
Exact solutions
Fundamental areas of phenomenology (including applications)
Heat conduction
Heat equations
Heat transfer
Mathematical analysis
Mathematical methods in physics
Mathematical models
Non-local condition
Physics
Specifications
Title A dual-reciprocity boundary element approach for solving axisymmetric heat equation subject to specification of energy
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