Posted by **JohnZulzman** at Sept. 20, 2014

Wiley; 1 edition | ISBN: 0471648086 | 720 pages | PDF + Resource Files | February 4, 2005 | English | 43 Mb

Posted by **naag** at March 25, 2016

English | 2015 | ISBN: 1489975497 | 657 pages | Epub | 33 MB

Posted by **interes** at Feb. 17, 2015

English | 2015 | ISBN: 1489975497 | 657 pages | PDF | 51 MB

Posted by **ChrisRedfield** at Oct. 30, 2013

Published: 2007-11-05 | ISBN: 0387282890 | PDF | 686 pages | 39 MB

Posted by **AvaxGenius** at April 18, 2018

This book provides a snapshot of the state of the art of the rapidly evolving field of integration of geometric data in finite element computations.

Posted by **happy4all** at May 30, 2015

2008 | 432 Pages | ISBN: 047012539X | PDF | 92 MB

Posted by **insetes** at March 16, 2015

2008 | 432 Pages | ISBN: 047012539X | PDF | 88 MB

Posted by **libr** at Oct. 19, 2014

English | ISBN: 3642365183 | 2013 | 690 pages | PDF | 6,4 MB

Non-standard finite element methods, in particular mixed methods, are central to many applications. In this text the authors, Boffi, Brezzi and Fortin present a general framework, starting with a finite dimensional presentation, then moving on to formulation in Hilbert spaces and finally considering approximations, including stabilized methods and eigenvalue problems.

Posted by **libr** at Sept. 10, 2014

English | ISBN: 3642303153 | 2013 | PDF | 392 pages | 9 MB

This volume on some recent aspects of finite element methods and their applications is dedicated to Ulrich Langer and Arnd Meyer on the occasion of their 60th birthdays in 2012. Their work combines the numerical analysis of finite element algorithms, their efficient implementation on state of the art hardware architectures, and the collaboration with engineers and practitioners.

Posted by **interes** at July 14, 2014

English | ISBN: 3642365183 | 2013 | 690 pages | PDF | 6,4 MB

Non-standard finite element methods, in particular mixed methods, are central to many applications. In this text the authors, Boffi, Brezzi and Fortin present a general framework, starting with a finite dimensional presentation, then moving on to formulation in Hilbert spaces and finally considering approximations, including stabilized methods and eigenvalue problems.