Rank: 78 based on 611 downloads (last 30 days) and 42 files submitted
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Greg von Winckel

E-mail
Company/University
University of New Mexico
Lat/Long
35.069904, -106.63462

Personal Profile:

I am research associate professor at the University of New Mexico Center for High Technology Materials

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

 

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Files Posted by Greg View all
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  • 42
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 volume, gauss, spherical, integration, integral, quadrature 7 3
  • 5.0
5.0 | 2 ratings
27 Dec 2005 n-dimensional simplex quadrature % Construct Gauss points and weights for a n-dimensional simplex Author: Greg von Winckel guass quadature, interval, simplex, integration, triangle, tetrahedron 19 4
  • 5.0
5.0 | 4 ratings
21 Dec 2005 Gaussian Quadrature for Triangles Compute Gauss nodes and weights for a triangle Author: Greg von Winckel integration, triangle, cubature, gauss, quadrature, triangular 21 12
  • 4.4
4.4 | 10 ratings
21 Dec 2005 Gauss Quadrature for Tetrahedra Compute Gauss weights and nodes for a specied tetrahedron Author: Greg von Winckel integration, gauss quadrature, tetrahedron, tetrahedra, 3d, finite 15 3
  • 5.0
5.0 | 3 ratings
11 Nov 2005 Summed Newton-Cotes Rules 2-11 Point Summed Newton-Cotes Rules Author: Greg von Winckel integration, numerical, summed newtoncotes, uniform, grid 16 2
Comments and Ratings on Greg's Files View all
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Updated File Comment by Comments Rating
27 Feb 2013 Gauss Quadrature for Tetrahedra Compute Gauss weights and nodes for a specied tetrahedron Author: Greg von Winckel yj2011

Work wonderfully. One question. Not quite understand the Gauss Quadrature, but I noticed that the code by default outputs 64 note points. Can I increase the number of note points in order to improve the integration results?

04 Aug 2012 Quadrature rules for spherical volume integrals Computes weights and nodes for numerically solving spherical volume integrals. Author: Greg von Winckel Tanmoy

Good and very helpful..
14 Jul 2012 Bessel Function Zeros Computes the first k zeros of the Bessel Function of the 1st and 2nd Kinds. Author: Greg von Winckel Pettres, Roberto

Utilizei a rotina para calcular a solução analítica da equação da difusão 2D. Ficou muito boa.
14 Jun 2012 Gaussian Quadrature for Triangles Compute Gauss nodes and weights for a triangle Author: Greg von Winckel Cássio

Hey Greg, great code!
Could you tell me a book/paper to read more about?
Thanks
11 May 2012 Legendre-Gauss Quadrature Weights and Nodes Computes the Legendre-Gauss weights and nodes for solving definite integrals. Author: Greg von Winckel u

very good, thanks
Top Tags Applied by Greg
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  • 116
approximation, interpolation, integration, polynomials, numerical
Files Tagged by Greg View all
  • 1 - 5 of
  • 42
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 volume, gauss, spherical, integration, integral, quadrature 7 3
  • 5.0
5.0 | 2 ratings
27 Dec 2005 n-dimensional simplex quadrature % Construct Gauss points and weights for a n-dimensional simplex Author: Greg von Winckel guass quadature, interval, simplex, integration, triangle, tetrahedron 19 4
  • 5.0
5.0 | 4 ratings
21 Dec 2005 Gaussian Quadrature for Triangles Compute Gauss nodes and weights for a triangle Author: Greg von Winckel integration, triangle, cubature, gauss, quadrature, triangular 21 12
  • 4.4
4.4 | 10 ratings
21 Dec 2005 Gauss Quadrature for Tetrahedra Compute Gauss weights and nodes for a specied tetrahedron Author: Greg von Winckel integration, gauss quadrature, tetrahedron, tetrahedra, 3d, finite 15 3
  • 5.0
5.0 | 3 ratings
11 Nov 2005 Summed Newton-Cotes Rules 2-11 Point Summed Newton-Cotes Rules Author: Greg von Winckel integration, numerical, summed newtoncotes, uniform, grid 16 2

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