Carte Differential Geometry and Mathematical Physics GERD RUDOLPH

Differential Geometry and Mathematical Physics

Part II. Fibre Bundles, Topology and Gauge Fields

Autor: GERD RUDOLPH
Limbă: engleză
Legare: Carte broșată
Editura: Springer
Disponibilitate: În depozitul extern
Expediem în 5-8 zile
1 373.83 lei
The book is devoted to the study of the geometrical and topological structure of gauge theories. It...

Informații despre carte

Autor
Limbă
engleză
Legare
Carte - Carte broșată
Publicat
2018
Pagini
830
EAN
9789402414493
ISBN
9789402414493
Enbook ID
19609425
Editura
Greutate
1276
Dimensiuni
155 x 235 x 48

Descriere completă

The book is devoted to the study of the geometrical and topological structure of gauge theories. It consists of the following three building blocks: - Geometry and topology of fibre bundles, - Clifford algebras, spin structures and Dirac operators, - Gauge theory. Written in the style of a mathematical textbook, it combines a comprehensive presentation of the mathematical foundations with a discussion of a variety of advanced topics in gauge theory. The first building block includes a number of specific topics, like invariant connections, universal connections, H-structures and the Postnikov approximation of classifying spaces. Given the great importance of Dirac operators in gauge theory, a complete proof of the Atiyah-Singer Index Theorem is presented. The gauge theory part contains the study of Yang-Mills equations (including the theory of instantons and the classical stability analysis), the discussion of various models with matter fields (including magnetic monopoles, the Seiberg-Witten model and dimensional reduction) and the investigation of the structure of the gauge orbit space. The final chapter is devoted to elements of quantum gauge theory including the discussion of the Gribov problem, anomalies and the implementation of the non-generic gauge orbit strata in the framework of Hamiltonian lattice gauge theory. The book is addressed both to physicists and mathematicians. It is intended to be accessible to students starting from a graduate level.

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