Publication result detail

Convergence of partial differential equations

KUNOVSKÝ, J.; SEHNALOVÁ, P.; VALENTA, V.

Original Title

Convergence of partial differential equations

English Title

Convergence of partial differential equations

Type

Paper in proceedings outside WoS and Scopus

Original Abstract

The paper deals with extremely exact, stable and fast numerical  solution of partial differential equations. The work is based on the
mathematical method which uses the Taylor series method for solving differential equations. The Laplace equation and the wave equation are solved by the Taylor series method, the convergence of the numerical solution and the comparison with Maple (Runge-Kutta method) are given in the paper.

English abstract

The paper deals with extremely exact, stable and fast numerical  solution of partial differential equations. The work is based on the
mathematical method which uses the Taylor series method for solving differential equations. The Laplace equation and the wave equation are solved by the Taylor series method, the convergence of the numerical solution and the comparison with Maple (Runge-Kutta method) are given in the paper.

Keywords

partial differential equations, Taylor series method, Laplace and wave equations

Key words in English

partial differential equations, Taylor series method, Laplace and wave equations

Authors

KUNOVSKÝ, J.; SEHNALOVÁ, P.; VALENTA, V.

Released

06.09.2011

Location

Brno

Book

International Conference on Computer Modelling and Simulation

Pages from

1

Pages to

8

Pages count

8

BibTex

@inproceedings{BUT96921,
  author="Jiří {Kunovský} and Pavla {Sehnalová} and Václav {Valenta}",
  title="Convergence of partial differential equations",
  booktitle="International Conference on Computer Modelling and Simulation",
  year="2011",
  pages="1--8",
  address="Brno"
}