Differential Geometry and Lie Groups for Physicists by Fecko M.

Differential Geometry and Lie Groups for Physicists Fecko M. ebook
Page: 715
Format: pdf
ISBN: 0511245211,
Publisher:

Excellent insights into both differential geometry and Lie groups.. Language: English Released: 2006. Providence, RI: American Mathematical Society,. Differential geometry and physics. GO Differential geometry and lie groups for physicists. Differential geometry and Lie groups for physicists. NEST-funded scientists win Nobel Prize in Physics 2010 Sub Riemannian geometric analysis in Lie groups is an innovative field of scientific research, which considers the description of strongly non-isotropic systems. Gu Chaohao, Hu Hesheng, Li Tatsien. Here differential geometry is developed. Differential geometry plays an more and more critical function in present day theoretical physics and applied arithmetic. Peter Szekeres "A Course in Modern Mathematical Physics: Groups, Hilbert Space and Differential Geometry" Cambridge University Press | 3116-13-39 | ISBN: 1633939619 | 611 pages | Djvu | 6,6 MB Presenting an introduction to the mathematics of modern physics for advanced undergraduate and Topics covered include tensor algebra, differential geometry, topology, Lie groups and Lie algebras, distribution theory, fundamental analysis and Hilbert spaces. Differential geometry and related topics (Su Buchin festschrift). Publisher: Cambridge University Press Page Count: 715. Purely mathematical point of view, the main properties of the objects of the space, with instruments of Sub-Riemannian differential geometry, anisotropic partial differential equations of sub-elliptic and ultra-parabolic type and geometric measure theory in Lie groups. Section VIII covers Lie groups and their applications. Modern differential geometry in its turn strongly contributed to modern physics. Lie groups and differential geometry ( Publications of the . This book gives an introduction to the basics of differential geometry, keeping in mind the natural only a basic knowledge of algebra, calculus and ordinary differential equations is required. The third part is more advanced and introduces into matrix Lie groups and Lie algebras the representation theory of groups, symplectic and Poisson geometry, and applications of complex analysis in surface theory.