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Physics - Theoretical, Mathematical & Computational Physics | Variational Principles in Physics

Variational Principles in Physics

Basdevant, Jean-Louis

Original French edition published by Vuibert, Paris, France, 2005

2007, X, 183 p. 30 illus.

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Optimization under constraints is an essential part of everyday life. Indeed, we routinely solve problems by striking a balance between contradictory interests, individual desires and material contingencies. This notion of equilibrium was dear to thinkers of the enlightenment, as illustrated by Montesquieu’s famous formulation: "In all magistracies, the greatness of the power must be compensated by the brevity of the duration."

Astonishingly, natural laws are guided by a similar principle. Variational principles have proven to be surprisingly fertile. For example, Fermat used variational methods to demonstrate that light follows the fastest route from one point to another, an idea which came to be known as Fermat’s principle, a cornerstone of geometrical optics. Variational Principles in Physics explains variational principles and charts their use throughout modern physics. The heart of the book is devoted to the analytical mechanics of Lagrange and Hamilton, the basic tools of any physicist. Prof. Basdevant also offers simple but rich first impressions of Einstein’s General Relativity, Feynman’s Quantum Mechanics, and more revealing and amazing interconnections between various fields of physics.

A graduate of the Ecole Normale Superieure, Jean-Louis Basdevant is Professor and former Chair of the Department of Physics at the Ecole Polytechnique, and Director of Research for the CNRS. Specializing in the theoretical physics of elementary particles, quantum field theory and astrophysics, Prof. Basdevant works in the Leprince-Ringuet Laboratory at the Ecole Polytechnique.

Content Level » Graduate

Keywords » field theory - fields - mechanics - modern physics - optics - optimization - path integral - physics - quantum mechanics - relativity - theory of relativity

Related subjects » Classical Continuum Physics - History & Philosophical Foundations of Physics - Mathematics - Mechanics - Theoretical, Mathematical & Computational Physics

Table of contents 

Variational Principles.- The Analytical Mechanics of Lagrange.- Hamilton’s Canonical Formalism.- Lagrangian Field Theory.- Motion in a Curved Space.- Feynman’s Principle in Quantum Mechanics.

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