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Monte Carlo methods with the calculation of parametric derivatives for solving metaharmonic equations
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G. A. MIKHAILOV
Published/Copyright:
October 22, 2009
Published Online: 2009-10-22
Published in Print: 1993
Walter de Gruyter
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Articles in the same Issue
- On spectra of pairs of Poincaré-Steklov operators
- A new method for determining the roots of polynomials of least deviation on a segment with weight and subject to additional conditions. Part I
- Monte Carlo methods with the calculation of parametric derivatives for solving metaharmonic equations
- Inverse problem for symmetrie tridiagonal matrices. Calculation of the system of discrete orthogonal polynomials with arbitrary weight
- Monte Carlo solution of the nonlinear integral equation system in the boundary layer theory
- Parametrization in mathematical models of diseases
Articles in the same Issue
- On spectra of pairs of Poincaré-Steklov operators
- A new method for determining the roots of polynomials of least deviation on a segment with weight and subject to additional conditions. Part I
- Monte Carlo methods with the calculation of parametric derivatives for solving metaharmonic equations
- Inverse problem for symmetrie tridiagonal matrices. Calculation of the system of discrete orthogonal polynomials with arbitrary weight
- Monte Carlo solution of the nonlinear integral equation system in the boundary layer theory
- Parametrization in mathematical models of diseases
