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Monte Carlo method for solving boundary value problems for a diffusion equation with complex parameter. The Fourier transform in boundary value problems for a heat conduction equation
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B. V. MENCHTCHIKOV
Published/Copyright:
October 22, 2009
Published Online: 2009-10-22
Published in Print: 2000
Walter de Gruyter
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Articles in the same Issue
- On the use of a regular grid for implementation of boundary integral methods for wave problems
- Monte Carlo method for solving boundary value problems for a diffusion equation with complex parameter. The Fourier transform in boundary value problems for a heat conduction equation
- Transformations of the spectral models of the Gaussian random fields
- On the grid method for solving the Dirichlet problem for the Laplace equation in a cylinder with lateral surface of class C1,1
- On some properties of generalized cubic splines
Articles in the same Issue
- On the use of a regular grid for implementation of boundary integral methods for wave problems
- Monte Carlo method for solving boundary value problems for a diffusion equation with complex parameter. The Fourier transform in boundary value problems for a heat conduction equation
- Transformations of the spectral models of the Gaussian random fields
- On the grid method for solving the Dirichlet problem for the Laplace equation in a cylinder with lateral surface of class C1,1
- On some properties of generalized cubic splines
