Posted by **nebulae** at July 16, 2016

English | ISBN: 0198702493 | 2015 | 384 pages | PDF | 4 MB

Posted by **ChrisRedfield** at Aug. 5, 2015

Published: 2006-08-15 | ISBN: 1584886498 | PDF | 424 pages | 2.2 MB

Posted by **Underaglassmoon** at May 20, 2016

Springer | Analysis Textbook | March 30 2016 | ISBN-10: 3319278061 | 382 pages | pdf | 4.76 mb

Authors: Geveci, Tunc

Contextualizes subtle, commonly-misunderstood topics such as the notion of an infinite limit, the ε-δ definitions (for a better command of uniform versus pointwise continuity), error in local linear approximations, and integrability criteria

Includes more than 120 exercises, with a solution manual available to instructors

Posted by **step778** at May 8, 2014

1986 | pages: 518 | ISBN: 0817633499 | PDF | 11,9 mb

Posted by **alt_f4** at Aug. 11, 2016

English | Oct. 11, 2007 | ISBN: 3540749632 | 245 Pages | PDF | 2 MB

This book presents thoroughly revised tutorial papers based on lectures given by leading researchers at the International Training School on Domain Modeling and the Duration Calculus, held in Shanghai, China, as an associated event of ICTAC 2007.

Posted by **arundhati** at July 8, 2016

2010 | ISBN-10: 0486654796 | 400 pages | EPUB | 24 MB

Posted by **insetes** at Dec. 6, 2015

2015 | 208 Pages | ISBN: 3319260375 | PDF | 4 MB

Posted by **interes** at July 19, 2015

English | 2015 | ISBN: 1498727271 | 235 pages | PDF | 22,3 MB

Posted by **FenixN** at May 6, 2015

29xHDRip | WMV/WMV3, ~743 kb/s | 640x480 | Duration: 24:04:34 | English: WMA, 48 kb/s (1 ch) | 7.01 GB

Necessary and sufficient conditions for a weak and strong extremum. Legendre transformation, Hamiltonian systems. Constraints and Lagrange multipliers. Space-time problems with examples from elasticity, electromagnetics, and fluid mechanics. Sturm-Liouville problems. Approximate methods.

Posted by **FenixN** at April 21, 2015

38xHDRip | WMV/WMV3, ~459 kb/s | 640x480 | Duration: 31:38:33 | English: WMA, 32 kb/s (1 ch) | 6.59 GB

Emphasizes acquisition of solution techniques; illustrates ideas with specific example problems arising in science and engineering. Includes applications of vector differential calculus, complex variables; line-surface integrals; integral theorems; and Taylor and Laurent series, and contour integration. This is a Graduate level course.