Logo

Applications of global analysis in mathematical physics

Large book cover: Applications of global analysis in mathematical physics

Applications of global analysis in mathematical physics
by

Publisher: Publish or Perish, inc
ISBN/ASIN: 091409811X
ISBN-13: 9780914098119
Number of pages: 277

Description:
The book introduces some methods of global analysis which are useful in various problems of mathematical physics. The author wants to make use of ideas from geometry to shed light on problems in analysis which arise in mathematical physics.

Home page url

Download or read it online for free here:
Download link
(17MB, PDF)

Similar books

Book cover: The OctonionsThe Octonions
by - University of California
The octonions are the largest of the four normed division algebras. The author describes them and their relation to Clifford algebras and spinors, Bott periodicity, projective and Lorentzian geometry, Jordan algebras, and the exceptional Lie groups.
(18856 views)
Book cover: Lectures on Integrable Hamiltonian SystemsLectures on Integrable Hamiltonian Systems
by - arXiv
We consider integrable Hamiltonian systems in a general setting of invariant submanifolds which need not be compact. This is the case a global Kepler system, non-autonomous integrable Hamiltonian systems and systems with time-dependent parameters.
(8078 views)
Book cover: A Mathematics Primer for Physics Graduate StudentsA Mathematics Primer for Physics Graduate Students
by
The author summarizes most of the more advanced mathematical trickery seen in electrodynamics and quantum mechanics in simple and friendly terms with examples. Mathematical tools such as tensors or differential forms are covered in this text.
(23261 views)
Book cover: Physics, Topology, Logic and Computation: A Rosetta StonePhysics, Topology, Logic and Computation: A Rosetta Stone
by - arXiv
There is extensive network of analogies between physics, topology, logic and computation. In this paper we make these analogies precise using the concept of 'closed symmetric monoidal category'. We assume no prior knowledge of category theory.
(10096 views)