Posted by **tanas.olesya** at Jan. 11, 2017

English | 1 May 1980 | ISBN: 0070124477 | 408 Pages | PDF | 4 MB

This is old but good. It has a similar concept to "Numerical Recipes" by Press, et. al. but covers less ground, and at a more elementary level. Contrary to another reviewer, it does give plenty of examples at an elementary level, which I find quite helpful.

Posted by **nebulae** at Dec. 18, 2014

English | ISBN: 0471433373 | 2003 | 576 pages | PDF | 39 MB

Posted by **DZ123** at Oct. 1, 2014

English | 1990 | ISBN: 0070124477 | PDF | pages: 444 | 4,5 mb

Posted by **Veslefrikk** at Dec. 10, 2013

McGraw-Hill Companies | 1980-03-01 | ISBN: 0070124477 | 408 pages | Djvu | 3,2 MB

Posted by **step778** at Aug. 19, 2013

1980 | pages: 445 | ISBN: 0070124477 | PDF | 5,3 mb

Posted by **Underaglassmoon** at Nov. 15, 2016

Birkhäuser | Mathematics | December 8, 2016 | ISBN-10: 3319446592 | 220 pages | pdf | 2.68 mb

Authors: Stoyan, Gisbert, Baran, Agnes

Includes exercises in MATLAB

Provides numerical examples in order to promote reader comprehension

Presents material about practical error estimation

Posted by **FenixN** at May 27, 2015

28xHDRip | WMV/WMV3, ~459 kb/s | 640x480 | Duration: 23:27:10 | English: WMA, 32 kb/s (1 ch) | 4.86 GB

Numerical methods for time-dependent differential equations, including explicit and implicit methods for hyperbolic and parabolic equations. Stability, accuracy, and convergence theory. Spectral and pseudospectral methods.

Posted by **FenixN** at May 25, 2015

30xHDRip | WMV/WMV3, ~459 kb/s | 640x480 | Duration: 25:36:22 | English: WMA, 32 kb/s (1 ch) | 5.29 GB

Numerical methods for solving linear systems of equations, linear least squares problems, matrix eigen value problems, nonlinear systems of equations, interpolation, quadrature, and initial value ordinary differential equations.

Posted by **ChrisRedfield** at Oct. 29, 2014

Published: 2011-05-08 | ISBN: 0691146861 | PDF + EPUB + MOBI | 344 pages | 17 MB

Posted by **interes** at April 23, 2014

English | ISBN: 9814273341 | 2009 | Djvu | 192 pages | 1 MB

This text is an introduction to functional analysis which requires readers to have a minimal background in linear algebra and real analysis at the first-year graduate level. Prerequisite knowledge of general topology or Lebesgue integration is not required.