Elements for Physics: Quantities, Qualities, and Intrinsic Theories by Albert Tarantola

Elements for Physics: Quantities, Qualities, and Intrinsic Theories

Elements for Physics: Quantities, Qualities, and Intrinsic Theories by Albert Tarantola
Publisher: Springer 2006
ISBN/ASIN: 3540253025
ISBN-13: 9783540253020
Number of pages: 280
The book reviews and extends the theory of Lie groups, develops differential geometry, proposing compact definitions of torsion and of curvature, and adapts the usual notion of linear tangent application to the intrinsic point of view proposed for physics. As an illustration, two simple theories are studied with some detail, the theory of heat conduction and the theory of linear elastic media. The equations found differ quantitatively and qualitatively from those usually presented.
Science Physics Mathematical Physics



More Free E-Books For Mathematical Physics


Similar Books For Mathematical Physics

1. Lecture Notes on Mathematical Methods of Classical Physics by Vicente Cortes, Alexander S. Haupt
2. Foundations Of Potential Theory by Oliver Dimon Kellog
3. Conformal Field Theory on the Plane by Sylvain Ribault
4. Elements of Quaternions by Arthur Sherburne Hardy
5. Differential Equations of Mathematical Physics by Max Lein
6. Little Magnetic Book by Nicolas Raymond
7. Conformal Field Theory, Tensor Categories and Operator Algebras by Yasuyuki Kawahigashi
8. Quaternions and Clifford Geometric Algebras by Robert B. Easter
9. Symmetry and Separation of Variables by Willard Miller
10. Inflation and String Theory by Daniel Baumann, Liam McAllister
11. Introduction to Spectral Theory of Schrödinger Operators by A. Pankov
12. Quantum Spin Systems on Infinite Lattices by Pieter Naaijkens
13. Navier-Stokes Equations: On the Existence and the Search Method for Global Solutions by Solomon I. Khmelnik
14. Funky Mathematical Physics Concepts by Eric L. Michelsen
15. Graph and Network Theory in Physics: A Short Introduction by Ernesto Estrada
16. Lectures on Integrable Hamiltonian Systems by G.Sardanashvily
17. Euclidean Random Matrices and Their Applications in Physics by A. Goetschy, S.E. Skipetrov
18. String Theory by Neil Lambert
19. String Theory and Branes by Neil Lambert
20. Mathematics for Theoretical Physics by Jean Claude Dutailly
21. Step- by -Step BS to PhD Math/Physics
22. Tensor Techniques in Physics: a concise introduction by Roy McWeeny
23. Introduction to Mathematical Physics by Alex Madon
24. Lie Systems: Theory, Generalisations, and Applications by J.F. Carinena, J. de Lucas
25. Physics, Topology, Logic and Computation: A Rosetta Stone by John C. Baez, Mike Stay
26. Lectures on Three-Dimensional Elasticity by P. G. Ciarlet
27. LieART: A Mathematica Application for Lie Algebras and Representation Theory by Robert Feger, Thomas W. Kephart
28. Lectures on Nonlinear Waves And Shocks by Cathleen S. Morawetz
29. Lectures on Diffusion Problems and Partial Differential Equations by S.R.S. Varadhan
30. Geometry and Topology in Electronic Structure Theory by Raffaele Resta
31. Superstring Theory by
32. Topics in Spectral Theory by Vojkan Jaksic
33. Solitons by David Tong
34. String Theory by David Tong
35. Lecture Notes on Topological Field Theory by Jian Qiu
36. Mathemathical Methods of Theoretical Physics by Karl Svozil
37. Lectures on the Singularities of the Three-Body Problem by C.L. Siegel
38. A Set of Appendices on Mathematical Methods for Physics Students by Anne Fry, Amy Plofker, Sarah-marie Belcastro
39. Theoretical Physics by W. Wilson
40. String Theory: a perspective over the last 25 years by Sunil Mukhi
41. Quaternions, Interpolation and Animation by Erik B. Dam, Martin Koch, Martin Lillholm
42. Mathematical Physics: Problems and Solutions by G. S. Beloglazov, et al.
43. A Window into Zeta and Modular Physics by Klaus Kirsten, Floyd L. Williams
44. Mathematical Physics II by Boris Dubrovin
45. Lecture Notes on Quantum Brownian Motion by Laszlo Erdos
46. Nonlinear Physics (Solitons, Chaos, Localization) by Nikos Theodorakopoulos
47. Yang Mills model of interacting particles in the classical field theory by Jean Claude Dutailly
48. An Introduction to String Theory by James Bedford
49. Mathematics for Physics: A Guided Tour for Graduate Students by Michael Stone, Paul Goldbart
50. Special Functions and Their Symmetries: Postgraduate Course in Applied Analysis by Vadim Kuznetsov, Vladimir Kisil



Categories