Integral equations and iteration methods in electromagnetic scattering /

Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Samokhin, A. B.
Otros Autores: Shestopalov, I͡U. V. (I͡Uriĭ Viktorovich)
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Utrecht : VSP, 2001.
Temas:
Electromagnetic waves > Scattering > Mathematical models.
Integral equations > Numerical solutions.
Iterative methods (Mathematics)
Ondes électromagnétiques > Diffusion > Modèles mathématiques.
Équations intégrales > Solutions numériques.
Itération (Mathématiques)
PHILOSOPHY > Metaphysics.
Electromagnetic waves > Scattering > Mathematical models
Integral equations > Numerical solutions
Acceso en línea:Texto completo
Tabla de Contenidos:
  • Acknowledgments
  • Contents
  • Introduction
  • 1. Iteration methods for solving linear equations
  • 1. The Jacobi method
  • 2. Minimal residual method
  • 3. Multistep minimal residual method
  • 4. Quasi-minimal residual methods
  • 5. Numerical implementation of iteration methods
  • 6. Iteration method of increasing the accuracy of the solution
  • 7. Comparison of iteration methods
  • 2. Singular equations in electromagnetic scattering
  • 8. Initial equations
  • 9. Analysis of integral equations
  • 10. Classical solutions to the scattering problems
  • 11. Generalized solution of the scattering problems12. Analysis of other classes of scattering problems
  • 3. Methods and algorithms for solution to the problems of scattering by three-dimensional structures
  • 13. Application of the Jacobi method for the scattering problems of the quasistatic wavelenght range
  • 14. Substantiation of applicability of MRM and QMRM for the problems of scattering by a transparent body
  • 15. Algorithms of numerical solution and peculiarities of their utilization
  • 16. Application of MRM for solving other families of scattering problems

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