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A Meshless Method of Solving Three-Dimensional Nonstationary Heat Conduction Problems in Anisotropic Materials
by
Lisin, D. O
, Kolodyazhny, V. M
, Protektor, D. O
, Lisina, O. Yu
in
Boundary conditions
/ Boundary value problems
/ Composite materials
/ Conduction heating
/ Conductive heat transfer
/ Heat transfer
/ Mathematical analysis
/ Meshless methods
/ Methods
/ Numerical methods
/ Partial differential equations
/ Radial basis function
/ Reciprocity
2021
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A Meshless Method of Solving Three-Dimensional Nonstationary Heat Conduction Problems in Anisotropic Materials
by
Lisin, D. O
, Kolodyazhny, V. M
, Protektor, D. O
, Lisina, O. Yu
in
Boundary conditions
/ Boundary value problems
/ Composite materials
/ Conduction heating
/ Conductive heat transfer
/ Heat transfer
/ Mathematical analysis
/ Meshless methods
/ Methods
/ Numerical methods
/ Partial differential equations
/ Radial basis function
/ Reciprocity
2021
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
A Meshless Method of Solving Three-Dimensional Nonstationary Heat Conduction Problems in Anisotropic Materials
by
Lisin, D. O
, Kolodyazhny, V. M
, Protektor, D. O
, Lisina, O. Yu
in
Boundary conditions
/ Boundary value problems
/ Composite materials
/ Conduction heating
/ Conductive heat transfer
/ Heat transfer
/ Mathematical analysis
/ Meshless methods
/ Methods
/ Numerical methods
/ Partial differential equations
/ Radial basis function
/ Reciprocity
2021
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A Meshless Method of Solving Three-Dimensional Nonstationary Heat Conduction Problems in Anisotropic Materials
Journal Article
A Meshless Method of Solving Three-Dimensional Nonstationary Heat Conduction Problems in Anisotropic Materials
2021
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Overview
The authors describe a meshless method for solving three-dimensional nonstationary heat conduction problems in anisotropic materials. A combination of dual reciprocity method using anisotropic radial basis function and method of fundamental solutions is used to solve the boundary-value problem. The method of fundamental solutions is used to obtain the homogenous part of the solution; the dual reciprocity method with the use of anisotropic radial basis functions allows obtaining a partial solution. The article shows the results of numerical solutions of two benchmark problems obtained by the developed numerical method; average relative, average absolute, and maximum errors are calculated.
Publisher
Springer Nature B.V
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