Geometry And Physics Volume I
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Geometry and Physics
Covering a broad range of topics in differential, algebraic and symplectic geometry, and also in mathematical physics, this volume will be of interest to researchers and graduate students in geometry and mathematical physics.
Corridors (The Geometry, Physics and Mathematics of Chess) Vol 1
Author: Herman Tolbert Sr.
language: en
Publisher: Xlibris Corporation
Release Date: 2011-09-14
Chess enthusiast Herman Tolbert Sr takes three of the four elements of chess (space, time, force) and parallels a one to one mapping that relates Geometry, Physics and Mathematics in a unique theme he terms "Corridors". Compiling over-the-board tournament experience along with online worldwide games as well as friendly pick-up games, Corridors is a repeated process which eventually zones in on the King or significant material which has game winning advantages. This work hopes to demonstrate Mr. Tolberts classroom teaching skills and his keen analytical ability to breakdown the complex into simpler form(s) Corridors is a combination of whole or partial rank(s), file(s) and square(s) which are controlled to a lasting degree which yield advantageous results. Many chess concepts are conveyed by novice to Grandmasters, but this unique work though not for the very beginner can be applied by the many eager-to-improve players; no matter the skill level. It is with this spirit that Mr. Tolbert wishes to share what he feels is a path of enlightenment, whose fruits of labor is a growth in understanding chess which can only lead to more victories.
Geometric and Topological Methods for Quantum Field Theory
Author: Hernan Ocampo
language: en
Publisher: Springer Science & Business Media
Release Date: 2005-06-13
This volume offers an introduction, in the form of four extensive lectures, to some recent developments in several active topics at the interface between geometry, topology and quantum field theory. The first lecture is by Christine Lescop on knot invariants and configuration spaces, in which a universal finite-type invariant for knots is constructed as a series of integrals over configuration spaces. This is followed by the contribution of Raimar Wulkenhaar on Euclidean quantum field theory from a statistical point of view. The author also discusses possible renormalization techniques on noncommutative spaces. The third lecture is by Anamaria Font and Stefan Theisen on string compactification with unbroken supersymmetry. The authors show that this requirement leads to internal spaces of special holonomy and describe Calabi-Yau manifolds in detail. The last lecture, by Thierry Fack, is devoted to a K-theory proof of the Atiyah-Singer index theorem and discusses some applications of K-theory to noncommutative geometry. These lectures notes, which are aimed in particular at graduate students in physics and mathematics, start with introductory material before presenting more advanced results. Each chapter is self-contained and can be read independently.