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On the asymptotic convergence of collocation methods
Douglas N. Arnold
, Wolfgang L. Wendland
School of Mathematics
Research output
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Article
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peer-review
87
Scopus citations
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Dive into the research topics of 'On the asymptotic convergence of collocation methods'. Together they form a unique fingerprint.
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Keyphrases
Collocation Method
100%
Asymptotic Convergence
100%
Galerkin Method
50%
Optimal Order
50%
Standard Galerkin Method
50%
Boundary Element Method
25%
Convergence Rate
25%
Splines
25%
Low Index
25%
Polynomial Degree
25%
Engineering Application
25%
Error Analysis
25%
Ordinary Differential Equations
25%
Collocation
25%
Sobolev Spaces
25%
Two-point Boundary Value Problem
25%
Singular Integral Equation
25%
Cauchy Kernel
25%
Sobolev Norm
25%
Sobolev
25%
Fredholm Integral Equation of the Second Kind
25%
First Kind
25%
Fredholm Equation
25%
Integro-differential Equations
25%
Numerical Computation
25%
Order Estimation
25%
Polynomial Splines
25%
Odd Degree
25%
Elliptic Pseudo-differential Equation
25%
Strongly Elliptic
25%
Mathematics
Asymptotics
100%
Collocation Method
100%
Spline
50%
Fredholm Equation
50%
Differential Equation
25%
Polynomial
25%
Ordinary Differential Equation
25%
Sobolev Space
25%
Approximation Order
25%
Error Analysis
25%
Two-Point Boundary Value Problem
25%
Singular Integral Equation
25%
Lower Index
25%
Boundary Element Method
25%
Numerical Computation
25%
Rate of Convergence
25%