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ORTHPOLYFIT, ORTHPOLYVAL

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ORTHPOLYFIT, ORTHPOLYVAL

by Ingo Löhken

 

01 Oct 2005 (Updated 28 Oct 2005)

Direct transform of multivariate series to a polynomial domain by the Gaussian quadrature methods.

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Description

This toolbox supports the direct transform of a multivariate series by the fourier series expansion for a given set of polynomials using Gaussian quadrature methods. Any classical set of polynomials is implemented and could be easily used, i.e. shifted and unshifted Chebyshev, generalized Laguerre, shifted and unshifted Legendre, unmodified and modified Hermite, Gegenbauer, shifted and unshifted Jacobi. The Inverse transform is supported as well.For more information please read the related Contents.m file.

Acknowledgements

The author wishes to acknowledge the following in the creation of this submission:
Fast Chebyshev Transform (1D), Chebyshev-Pade Approximation, Fast Chebyshev Differentiation

MATLAB release MATLAB 6.5.1 (R13SP1)
Other requirements The maximum length of a transformable series relates directly to the choosen set of polynomials.
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Comments and Ratings (2)
02 Mar 2012 Martin Fuchs

??? Error using ==> orthpolyfit
orthpolyfit: Undefined command/function 'argchk'.

02 Mar 2012 Martin Fuchs

??? Error using ==> orthpolyfit
orthpolyfit: Undefined command/function 'argchk'.

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Updates
10 Oct 2005

Fixed a bug in the ORTHPOLVAL mfile due to false naming conventions.
Toolbox is now available as zip-file.

27 Oct 2005

The ORTHPOLYS toolbox relates on three different toolboxes and is therefore split up.
Until the other toolboxes DSTV, DIMEXP are not available in the File-Exchange, the downloadable zip-file contains the bundled version of all three.

28 Oct 2005

somehow the download file wasn't updated, therefore upload the bundled version again.

Tag Activity for this File
Tag Applied By Date/Time
approximation Ingo Löhken 22 Oct 2008 08:01:24
interpolation Ingo Löhken 22 Oct 2008 08:01:24
orthogonal Ingo Löhken 22 Oct 2008 08:01:24
polynomials Ingo Löhken 22 Oct 2008 08:01:24
fourier Ingo Löhken 22 Oct 2008 08:01:24
series Ingo Löhken 22 Oct 2008 08:01:24
expansion Ingo Löhken 22 Oct 2008 08:01:24

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