Problems of convergence of the direct methods of numerical solution of singular integral equations with Cauchy-type kernels

Problems of convergence of the direct methods of numerical solution of singular integral equations with Cauchy-type kernels

In this technical report, general directions are given for the proof of the convergence of four direct methods of numerical solution of real Cauchy-type singular integral equations on a finite open interval. The methods under consideration are (i) the Galerkin method, (ii) the collocation method, (i...

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Bibliographic Details
Main Author: Ioakimidis, Nikolaos
Other Authors: Ιωακειμίδης, Νικόλαος
Format: Technical Report
Language:English
Published: 2018
Subjects:
Cauchy-type singular integral equations
Direct methods
Numerical solution
Convergence
Galerkin method
Collocation method
Quadrature–collocation method
Quadrature method
Ιδιόμορφες ολοκληρωτικές εξισώσεις τύπου Cauchy
Άμεσες μέθοδοι
Αριθμητική επίλυση
Σύγκλιση
Μέθοδος Galerkin
Μέθοδος συντοπισμού
Μέθοδος αριθμητικής ολοκληρώσεως–συντοπισμού
Μέθοδος αριθμητικής ολοκληρώσεως
Online Access:http://hdl.handle.net/10889/10989

Internet

http://hdl.handle.net/10889/10989

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