Weighted Polynomial Approximation and Numerical Methods for Integral Equations

Released on by Peter Junghanns
preview-18

  • Weighted Polynomial Approximation and Numerical Methods for Integral Equations Book Detail

  • Author : Peter Junghanns
  • Release Date : 2021-08-10
  • Publisher : Springer Nature
  • Genre : Mathematics
  • Pages : 662
  • ISBN 13 : 303077497X
  • File Size : 37,37 MB
DOWNLOAD BOOK

Weighted Polynomial Approximation and Numerical Methods for Integral Equations by Peter Junghanns PDF Summary

Book Description: The book presents a combination of two topics: one coming from the theory of approximation of functions and integrals by interpolation and quadrature, respectively, and the other from the numerical analysis of operator equations, in particular, of integral and related equations. The text focusses on interpolation and quadrature processes for functions defined on bounded and unbounded intervals and having certain singularities at the endpoints of the interval, as well as on numerical methods for Fredholm integral equations of first and second kind with smooth and weakly singular kernel functions, linear and nonlinear Cauchy singular integral equations, and hypersingular integral equations. The book includes both classic and very recent results and will appeal to graduate students and researchers who want to learn about the approximation of functions and the numerical solution of operator equations, in particular integral equations.

Disclaimer: www.yourbookbest.com does not own Weighted Polynomial Approximation and Numerical Methods for Integral Equations books pdf, neither created or scanned. We just provide the link that is already available on the internet, public domain and in Google Drive. If any way it violates the law or has any issues, then kindly mail us via contact us page to request the removal of the link.

Numerical Solution of Integral Equations

Numerical Solution of Integral Equations

File Size : 85,85 MB
Total View : 6661 Views
DOWNLOAD

In 1979, I edited Volume 18 in this series: Solution Methods for Integral Equations: Theory and Applications. Since that time, there has been an explosive growt