Piecewice polynomial collocation methods for linear Volterra integro-differential equations with weakly singular kernels

H. Brunner; A. Pedas; G. Vainikko

Piecewice polynomial collocation methods for linear Volterra integro-differential equations with weakly singular kernels

H. Brunner, A. Pedas, G. Vainikko

Department of Mathematics and Systems Analysis

Research output: Working paper › Professional

96 Citations (Scopus)

Original language	English
Place of Publication	Espoo
Pages	28
Publication status	Published - 2000
MoE publication type	D4 Published development or research report or study

Publication series

Name	Helsinki University of Technology Institute of Mathematics Research Reports
Publisher	TKK
No.	A425

Keywords

graded grids
linear weakly singular Volterra-differential equations
maximal possible order of convergence
piecewice polynomial collocation

Access to Document

http://www.math.hut.fi/reports/

Cite this

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AU - Pedas, A.

AU - Vainikko, G.

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KW - graded grids

KW - linear weakly singular Volterra-differential equations

KW - maximal possible order of convergence

KW - piecewice polynomial collocation

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KW - linear weakly singular Volterra-differential equations

KW - maximal possible order of convergence

KW - piecewice polynomial collocation

KW - graded grids

KW - linear weakly singular Volterra-differential equations

KW - maximal possible order of convergence

KW - piecewice polynomial collocation

UR - http://www.math.hut.fi/reports/

M3 - Working paper

T3 - Helsinki University of Technology Institute of Mathematics Research Reports

SP - 28

BT - Piecewice polynomial collocation methods for linear Volterra integro-differential equations with weakly singular kernels

CY - Espoo

ER -