Rank: 14 based on 5489 downloads (last 30 days) and 42 files submitted
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Greg von Winckel

E-mail
Company/University
Karl-Franzens Universität Graz
Lat/Long
47.078957, 15.448676

Personal Profile:

I am a wissenschaftliche Mitarbeiter at Karl-Franzens Universität in Graz, Austria.

Professional Interests:
PDE Constrained optimization, quantum mechanics, numerical methods

 

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Files Posted by Greg View all
Updated   File Tags Downloads
(last 30 days)
Comments Rating
19 Apr 2006 Quadrature rules for spherical volume integrals Computes weights and nodes for numerically solving spherical volume integrals. Author: Greg von Winckel coordinates, spherical, integral, integration, gauss, quadrature 133 1
  • 5.0
5.0 | 1 rating
27 Dec 2005 n-dimensional simplex quadrature % Construct Gauss points and weights for a n-dimensional simplex Author: Greg von Winckel triangle, interval, integration, tetrahedron, guass quadature, pentatope 179 3
  • 5.0
5.0 | 3 ratings
21 Dec 2005 Gaussian Quadrature for Triangles Compute Gauss nodes and weights for a triangle Author: Greg von Winckel cubature, triangle, numerical, triangular, integration, gauss 162 9
  • 4.0
4.0 | 6 ratings
21 Dec 2005 Gauss Quadrature for Tetrahedra Compute Gauss weights and nodes for a specied tetrahedron Author: Greg von Winckel finite, integration, gauss quadrature, 3d, tetrahedron, element 115 2
  • 5.0
5.0 | 1 rating
11 Nov 2005 Summed Newton-Cotes Rules 2-11 Point Summed Newton-Cotes Rules Author: Greg von Winckel numerical, summed newtoncotes, integration, uniform, grid 140 2
Comments and Ratings on Greg's Files View all
Updated File Comment by Comments Rating
31 Oct 2009 Block tridiagonal solver Solves block tridiagonal systems of equations. Author: Greg von Winckel jalal, jave

I want to use this code, where i have an N*N blocktridiagonal matrix, each entry is a an N*N tridiagonal matrix in itself. Could you please help me with how to enter the number of blocks.
syntax , nblk=rows/N;
N can be 100
please help me, how to use number of blocks in the algorithm.

24 Jul 2009 Bessel Function Zeros Computes the first k zeros of the Bessel Function of the 1st and 2nd Kinds. Author: Greg von Winckel Avsaroglu, Baris

Hi all

I am using the function in Matlab R2008a
I entered the command besselzero(1/2,1,2)
and the result is different than the value from
Mathematica s BesselYZero[1/2,1]
I also tried some other combinations which seemed fine.
I just wonder if this is a special case or I should check
the numbers given by this Matlab function with some other online sources. Thanks

05 May 2009 Pade' Approximant Computes coefficients of Pade' Approximants to symbolic functions. Author: Greg von Winckel Zhao, Wei

would be better if it could expand in any point

05 May 2009 Legendre-Pade Approximation Computes the Legendre Pade approximation to an analytic function. Author: Greg von Winckel Zhao, Wei

example needed

22 Mar 2009 Legendre-Gauss Quadrature Weights and Nodes Computes the Legendre-Gauss weights and nodes for solving definite integrals. Author: Greg von Winckel Acou, Christine

Excellent! Thanks for sharing. Do you have a reference for your algorithm?

Top Tags Applied by Greg
approximation, interpolation, integration, polynomials, numerical
Files Tagged by Greg View all
Updated   File Tags Downloads
(last 30 days)
Comments Rating
19 Apr 2006 Quadrature rules for spherical volume integrals Computes weights and nodes for numerically solving spherical volume integrals. Author: Greg von Winckel coordinates, spherical, integral, integration, gauss, quadrature 133 1
  • 5.0
5.0 | 1 rating
27 Dec 2005 n-dimensional simplex quadrature % Construct Gauss points and weights for a n-dimensional simplex Author: Greg von Winckel triangle, interval, integration, tetrahedron, guass quadature, pentatope 179 3
  • 5.0
5.0 | 3 ratings
21 Dec 2005 Gaussian Quadrature for Triangles Compute Gauss nodes and weights for a triangle Author: Greg von Winckel cubature, triangle, numerical, triangular, integration, gauss 162 9
  • 4.0
4.0 | 6 ratings
21 Dec 2005 Gauss Quadrature for Tetrahedra Compute Gauss weights and nodes for a specied tetrahedron Author: Greg von Winckel finite, integration, gauss quadrature, 3d, tetrahedron, element 115 2
  • 5.0
5.0 | 1 rating
11 Nov 2005 Summed Newton-Cotes Rules 2-11 Point Summed Newton-Cotes Rules Author: Greg von Winckel numerical, summed newtoncotes, integration, uniform, grid 140 2
 

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