An Iterated Pseudospectral Method for Functional Partial Differential Equations

J. Mead; B. Zubik-Kowal

An Iterated Pseudospectral Method for Functional Partial Differential Equations

Mathematics Department

Research output: Contribution to journal › Article › peer-review

Original language	American English
Journal	Applied Numerical Mathematics
State	Published - 1 Oct 2005

Keywords

hyperbolic
parabolic
functional equations
Chebyshev pseudospectral method
Kosloff Tal-Ezer transformation
waveform relaxation
homogeneous Neumann boundary conditions

EGS Disciplines

Mathematics

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An Iterated Pseudospectral Method for Functional Partial DifferenFinal published version, 480 KBLicense: Unspecified
An Iterated Pseudospectral Method for Functional Partial DifferenFinal published version, 480 KBLicense: Unspecified

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@article{8e6e55481fc94c17b3d2e33ac5d3cdba,

title = "An Iterated Pseudospectral Method for Functional Partial Differential Equations",

keywords = "hyperbolic, parabolic, functional equations, Chebyshev pseudospectral method, Kosloff Tal-Ezer transformation, waveform relaxation, homogeneous Neumann boundary conditions",

author = "J. Mead and B. Zubik-Kowal",

year = "2005",

month = oct,

day = "1",

language = "American English",

}

TY - JOUR

T1 - An Iterated Pseudospectral Method for Functional Partial Differential Equations

AU - Mead, J.

AU - Zubik-Kowal, B.

PY - 2005/10/1

Y1 - 2005/10/1

KW - hyperbolic

KW - parabolic

KW - functional equations

KW - Chebyshev pseudospectral method

KW - Kosloff Tal-Ezer transformation

KW - waveform relaxation

KW - homogeneous Neumann boundary conditions

UR - https://scholarworks.boisestate.edu/math_facpubs/17

M3 - Article

SN - 0168-9274

JO - Applied Numerical Mathematics

JF - Applied Numerical Mathematics

ER -

An Iterated Pseudospectral Method for Functional Partial Differential Equations

Keywords

EGS Disciplines

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