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Numerical Computation
 
Numerical Computing with MATLAB  Update Link / Bad Link
Numerical Computing with MATLAB is a textbook for an introductory course in numerical methods, MATLAB, and technical computing. It emphasizes the informed use of mathematical software. Topics include matrix computation, interpolation and zero finding, differential equations, random numbers, and Fourier analysis. Based on MATLAB, the textbook provides more than 70 M-files. Many of the more than 200 exercises involve modifying and extending these programs.

http://www.mathworks.com/moler/
Submitted Jul 10, 2004 by Shiva Kumar Kouda
Updated Jul 12, 2004
Numerical Integration Toolbox  Update Link / Bad Link
This toolbox provides routines for 1-D, 2-D, and n-D Numerical Integration.

http://www.mathtools.net/files/net/nittbx.zip
Submitted Jul 01, 1999
Updated Jan 12, 2004
Engineering Computation Algorithms and Method  Update Link / Bad Link
This page from an engineering course at the Dublin City University and includes: Algorithms, Analysis of algorithms, Computational Complexity, Types of Algorithms, NP-Complete Problems, NP-Completeness, and Optimization.

http://www.eeng.dcu.ie/~ee317/Matlab_Examples/tutinfo%5B1%5D.htm
Submitted Aug 19, 2004 by mpoh
Updated Aug 20, 2004
Approximations and Interpolation M-files  Update Link / Bad Link
User contributed approximations and interpolation m-files in the MATLAB Central File Exchange.

http://www.mathworks.com/matlabcentral/fileexchange/loadCategory.do?objectType=category&objectId=14&objectName=Approximations%20and%20Interpolation
Submitted Apr 18, 2000
Updated May 04, 2004
Toolbox of Level Set Methods  Update Link / Bad Link
Level set methods are a class of numerical algorithms for simulation of dynamic implicit surfaces (which arise in graphics, animation and CFD) and approximation of solutions of Hamilton-Jacobi partial differential equations (which arise in control). While simple level set methods are relatively easy to implement, the details of high-accuracy algorithms can be challenging. This toolbox is designed to allow easy exploration and application of level set methods, by providing m-file implementations of state-of-the-art algorithms on Cartesian meshes in arbitrary dimension. A 100+ page indexed user manual and all code, including 12+ examples, is included.

http://www.cs.ubc.ca/~mitchell/ToolboxLS/
Submitted Sep 15, 2005 by M.Alipour
Updated Aug 31, 2006 by Ian Mitchell
Black-Box Toolbox  Update Link / Bad Link
BBTools, or Black-Box Toolbox, contains functions for linear large-scale computations. It works with black-box operators, i.e. a set of algorithms for computing products A*x and A'*x. It is particularly targeted towards inverse ill-posed problems, e.g. tomography and deblurring, but have other uses.

http://nru.dk/software/bbtools/
Submitted Sep 16, 2005 by Esben H�gh-Rasmussen
Updated Sep 20, 2005
Creating an Atlas DLL for MATLAB 6.x  Update Link / Bad Link
The purpose of this page is the give detailed instructions on how to make you own Atlas BLAS for use in Matlab. The ones the MathWorks have provided with Matlab are no longer current and under perform. This is true even for Matlab 6.5.

http://www.kevinsheppard.com/research/matlabatlas/matlab_atlas.aspx
Submitted Jun 07, 2005 by MATLAB Central Admin
Updated Mar 14, 2008
PAMM: Acoustic propagation in multilayered media  Update Link / Bad Link
Software PAMM (Propagation of Acoustic waves in Multilayered Media) developed in the Applied Mathematics department of the University of Santiago de Compostela, allows us to predict the pressure field in stratified media formed by materials of different acoustic characteristics.With this software, the layered media can be made with multiple layers modeled as viscid compressible fluid, visco-elastic solid, rigid or elastic plates (with or without composite structure), porous media (rigid or elastic, with open or closed pores,...), wall impedances surfaces, porous veils, and so on.Moreover, software PAMM writes an output table with the complex values of each one of the levels and coefficients detailed above, and represents two-dimensional contour plots with respect to any two physical magnitudes in the input data set that the PAMM user has chosen. Additionally, the solution of the acoustic propagation problem in the multilayered media can be visualize by using an animation in the time-domain.

http://www.usc.es/pamm/en/index.htm
Submitted Apr 13, 2007 by Andr�s Prieto
Updated Aug 02, 2007

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