infty.net

infty.net

Welcome to infty.net. Numerical and scientific software. The following are some numerical, scientific and utility codes that I am in the process of making available:. Gaussian quadrature rules for classical orthogonal polynomials. Noninteracting fermions in the canonical ensemble. Eigenfunctions of 1-d Schrödinger equation. Young's natural representation of the symmetric group. Fermion diagonalization in the. Options processing for Fortran. Emacs script for trivial input of greek and mathematical symbols.

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infty.net | infty.net Reviews

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Welcome to infty.net. Numerical and scientific software. The following are some numerical, scientific and utility codes that I am in the process of making available:. Gaussian quadrature rules for classical orthogonal polynomials. Noninteracting fermions in the canonical ensemble. Eigenfunctions of 1-d Schrödinger equation. Young's natural representation of the symmetric group. Fermion diagonalization in the. Options processing for Fortran. Emacs script for trivial input of greek and mathematical symbols.

<META> KEYWORDS

1 numerical/scientific codes

2 polynomial fitting

3 scheme

4 other useful codes

5 miscellaneous fortran routines

6 news

7 add pfit

8 add nsolve

9 add symbol el

10 add options f90

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numerical/scientific codes,polynomial fitting,scheme,other useful codes,miscellaneous fortran routines,news,add pfit,add nsolve,add symbol el,add options f90,gmailcom where,n and,inftynet

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infty.net | infty.net Reviews

https://infty.net

Welcome to infty.net. Numerical and scientific software. The following are some numerical, scientific and utility codes that I am in the process of making available:. Gaussian quadrature rules for classical orthogonal polynomials. Noninteracting fermions in the canonical ensemble. Eigenfunctions of 1-d Schrödinger equation. Young's natural representation of the symmetric group. Fermion diagonalization in the. Options processing for Fortran. Emacs script for trivial input of greek and mathematical symbols.

INTERNAL PAGES

infty.net

1

symbol.el

http://www.infty.net/symbol.el/symbol.el.html

Is an Emacs lisp script which allows one to easily insert Greek, mathematical, and other Unicode symbols in Emacs. Load into Emacs via e.g. (load " /emacs/symbol.el") in your .emacs file. Type a character and use the backquote key to cycle through associated symbols:. B backquote - β backquote - b. Ctrl- backquote will insert an actual backtick character). If you like, customize the key used for this by editing symbol.el. The latest version of symbol.el can be found here: symbol.el.

2

Polynomial Fitting

http://www.infty.net/pfit/pfit.html

Is a simple command-line program to do polynomial least-squares fitting to a given set of data, with uncertainties. Is a corresponding Fortran 90 module to do the same fitting. Finds the parameters ( a 0, ldots, a d ) such that the quantity [ chi 2 = sum {i=1} {m} frac{(f(x i) - y i) 2}{ sigma i 2} ] is minimized. This code requires LAPACK. The location of the LAPACK library can be specified in the Makefile. Main module: pfit.f90. Command-line program: pfit.tar.gz. Last update: September 18, 2013.

3

Noninteracting Fermions in the Canonical Ensemble

http://www.infty.net/free_fermi/free_fermi.html

Noninteracting Fermions in the Canonical Ensemble. Is a program which calculates thermodynamic properties of noninteracting fermions in the canonical ensemble. Ie for fixed particle number. Every statistical physics textbook specifies how to calculate thermodynamic quantities for noninteracting fermions in the grand canonical. The Fortran code free fermi.f90. Calculates thermodynamic functions for a collection of (N ) noninteracting fermions in the canonical. Ensemble. It calculates:. In a harmonic trap,.

4

1-d Schrodinger Equation

http://www.infty.net/nsolve/nsolve.html

Eigenvalues and Eigenfunctions of the 1-d Schrödinger Equation. Is a Fortran 90 module solving the 1-d Schrödinger equation (especially the radial equation for 3-d problems) using the Numerov method. To solve, we truncate the domain to ( [0,b] ), where ( b ) is large relative to the oscillator length (e.g. ( b = 10 d ) , and then apply the Numerov method. To integrate the Schrödinger equation, along with the shooting method to find eigenvalues and eigenfunctions. Main module: nsolve.f90.

5

Gaussian Quadrature

http://www.infty.net/gaussquad/gaussquad.html

Gaussian quadrature for classical orthogonal polynomials. Is a Fortran 90 module for the calculation of Gaussian quadrature rules. Version 1.0: gaussquad.f90. Example program: testquad.f90. Example output: testquad.ref. G H Golub and J. H. Welsch, Math. Comp. 23. NIST Digital Library of Mathematical Functions, Ch. 3.5. And Ch. 18.9. John Cook's simple introduction. Last update: August 31, 2012.

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alhassidgroup.yale.edu

People | Alhassid Group

http://alhassidgroup.yale.edu/people

Skip to main content. Brief CV / Biographical Sketch. Now at ECT*, Italy). Now at Kadir Has University, Istanbul, Turkey). Now at the Vienna University of Technology). Now at Princeton University). Rayner Rodriguez-Guzman (Now at Rice University). Sebastian Schmidt (Now at ETH Zurich).

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infty.net

Welcome to infty.net. Numerical and scientific software. The following are some numerical, scientific and utility codes that I am in the process of making available:. Gaussian quadrature rules for classical orthogonal polynomials. Noninteracting fermions in the canonical ensemble. Eigenfunctions of 1-d Schrödinger equation. Young's natural representation of the symmetric group. Fermion diagonalization in the. Options processing for Fortran. Emacs script for trivial input of greek and mathematical symbols.

infty.nl

Timo Kluck's website

Timo Kluck's website. Spring naar de inhoud. My name is Timo Kluck and I am an IT developer at Booking.com. I am also interested in free software development. I contributed patches to Sage (an open-source alternative to Magma, Maple, Mathematica and Matlab) and numpy, and also to Xournal and Utouch. I’m an active member of the Sage community.

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inftymedia.com

InftyMedia

C’est la passion sans limites. Nous mettons tous nos sens en éveil. C’est la passion pour la créativité. La créativité débordante de notre équipe de professionnels. Nous permet de véhiculer au mieux vos valeurs. À vos partenaires d’affaires. Notre savoir faire au service de votre entreprise. Votre entreprise est notre source d’inspiration, nous élaborons ainsi un visuel qui lui correspond tout en affinant votre image de marque. Notre équipe de passionnés dispose d’outils à la fine pointe de la technologie.