Books by Harald J W (Univ Of Kaiserslautern Muller-kirsten

Statistics links microscopic and macroscopic phenomena, and requires for this reason a large number of microscopic elements like atoms. The results are values of maximum probability or of averaging. This book provides an introduction to statistical physics, focusing on the basic principles, and attempts to explain them in simple terms supplemented by numerous examples. These principles include the difference between classical and quantum statistics, the a priori probabilities as related to degeneracies, the vital aspect of indistinguishability as compared with distinguishability in classical physics, the differences between conserved and non-conserved elements, the different ways of counting arrangements in statistics (Maxwell Boltzmann, Fermi Dirac, Bose Einstein), the difference between maximization of the number of arrangements of elements, and averaging in the Darwin Fowler method. Significant applications to solids, radiation and electrons in metals are treated in separate chapters, as well as Bose Einstein condensation. This revised second edition contains an additional chapter on the Boltzmann transport equation along with appropriate applications. Also, more examples have been added throughout, as well as further references to literature.

Electrodynamics is a basic area of physics, encompassing also classical and quantum physics, optics, relativity and field theory, and is of universal practical importance. This text aims at a balance between basic theory and practical applications, and includes introductions to specific quantum mechanical effects.

Features a pedagogical tour through mechanics from Newton to Einstein with detailed explanations and a number of worked examples. This book covers relativity, along with its relation to concepts of basic mechanics, such as inertia, escape velocity, Newton's potential, Kepler motion and curvature.

After a consideration of basic quantum mechanics, this introduction aims at a side by side treatment of fundamental applications of the Schrodinger equation on the one hand and the applications of the path integral on the other.