Atiyah Singer Theorem
Laplacian on Riemannian manifold eBooks & eLearning
Posted by insetes at June 11, 2021
Laplacian on Riemannian manifold By Steven Rosenberg
1997 | 180 Pages | ISBN: 0521463009 | DJVU | 3 MB
1997 | 180 Pages | ISBN: 0521463009 | DJVU | 3 MB
Heat Kernels and Dirac Operators (Repost) eBooks & eLearning
Posted by step778 at March 3, 2014
Nicole Berline, Ezra Getzler, Michèle Vergne, "Heat Kernels and Dirac Operators"
2003 | pages: 375 | ISBN: 3540533400 | PDF | 11,4 mb
2003 | pages: 375 | ISBN: 3540533400 | PDF | 11,4 mb
Lecture Notes In Applied Differential Equations Of Mathematical Physics eBooks & eLearning
Posted by step778 at March 5, 2015
Luiz C. L. Botelho, "Lecture Notes In Applied Differential Equations Of Mathematical Physics"
2008 | pages: 340 | ISBN: 9812814574 | PDF | 1,7 mb
2008 | pages: 340 | ISBN: 9812814574 | PDF | 1,7 mb
Heat Kernels and Dirac Operators (Repost) eBooks & eLearning
Posted by step778 at Nov. 12, 2018
Nicole Berline, Ezra Getzler, Michèle Vergne, "Heat Kernels and Dirac Operators"
1992 | pages: 375 | ISBN: 3540533400 | DJVU | 3,9 mb
1992 | pages: 375 | ISBN: 3540533400 | DJVU | 3,9 mb
"Topics in Contemporary Mathematical Physics" by Kai S. Lam eBooks & eLearning
Posted by exLib at Dec. 11, 2013
"Topics in Contemporary Mathematical Physics" by Kai S. Lam
World Scientific Publishing | 2003 | ISBN: 9812384545 9789812384546 9789812384041 | 592 pages | PDF | 20 MB
World Scientific Publishing | 2003 | ISBN: 9812384545 9789812384546 9789812384041 | 592 pages | PDF | 20 MB
This textbook, pitched at the advanced-undergraduate to beginning-graduate level, focuses on mathematical topics of relevance in contemporary physics that are not usually covered in texts at the same level. The main purpose is to help students appreciate and take advantage of the modern trend of very productive symbiosis between physics and mathematics.
Geometry and Quantum Field Theory eBooks & eLearning
Posted by rolexmaya at Nov. 16, 2011
Geometry and Quantum Field Theory
American Mathematical Society | March 24, 1995 | ISBN-10: 0821804006 | 459 pages | DJVU | 2.9 Mb
American Mathematical Society | March 24, 1995 | ISBN-10: 0821804006 | 459 pages | DJVU | 2.9 Mb
Exploring topics from classical and quantum mechanics and field theory, this book is based on lectures presented in the Graduate Summer School at the Regional Geometry Institute in Park City, Utah, in 1991. The chapter by Bryant treats Lie groups and symplectic geometry, examining not only the connection with mechanics but also the application to differential equations and the recent work of the Gromov school.
Index Theory, Coarse Geometry, and Topology of Manifolds (Repost) eBooks & eLearning
Posted by step778 at June 5, 2013
John Roe, "Index Theory, Coarse Geometry, and Topology of Manifolds"
1996 | pages: 100 | ISBN: 0821804138 | PDF | 9,4 mb
1996 | pages: 100 | ISBN: 0821804138 | PDF | 9,4 mb
Analysis, Geometry And Topology of Elliptic Operators (repost) eBooks & eLearning
Posted by arundhati at Feb. 5, 2014
Matthias Lesch, Bernhelm Booss-Bavnbek, "Analysis, Geometry And Topology of Elliptic Operators"
2006 | ISBN-10: 9812568050 | 540 pages | PDF | 19,4 MB
2006 | ISBN-10: 9812568050 | 540 pages | PDF | 19,4 MB
Geometric and Topological Methods for Quantum Field Theory [Repost] eBooks & eLearning
Posted by ChrisRedfield at Feb. 5, 2014
![Geometric and Topological Methods for Quantum Field Theory [Repost]](https://pixhost.icu/avaxhome/fa/e8/002ae8fa_medium.jpeg)
Hernan Ocampo, Eddy Pariguan, Sylvie Paycha - Geometric and Topological Methods for Quantum Field Theory
Published: 2010-06-07 | ISBN: 0521764823 | PDF | 434 pages | 3 MB
Geometry and Quantum Field Theory (repost) eBooks & eLearning
Posted by interes at Nov. 16, 2013
Geometry and Quantum Field Theory by Daniel S. Freed and Karen K. Uhlenbeck
English | March 24, 1995 | ISBN-10: 0821804006 | 459 pages | DJVU | 4,2 Mb
English | March 24, 1995 | ISBN-10: 0821804006 | 459 pages | DJVU | 4,2 Mb
Exploring topics from classical and quantum mechanics and field theory, this book is based on lectures presented in the Graduate Summer School at the Regional Geometry Institute in Park City, Utah, in 1991. The chapter by Bryant treats Lie groups and symplectic geometry, examining not only the connection with mechanics but also the application to differential equations and the recent work of the Gromov school.