Mathematical physics

In a self contained and exhaustive work the author covers Group Theory in its multifaceted aspects, treating its conceptual foundations in a proper logical order.

Charles M.

Quantum Field Theory (QFT) has proved to be the most useful strategy for the description of elementary particle interactions and as such is regarded as a fundamental part of modern theoretical physics.

Covering all aspects of probability theory, statistics and data analysis from a Bayesian perspective for graduate students and researchers.

Purpose and Emphasis.

Percolation theory describes the effects of the connectivity of microscopic or small-scale elements of a complex medium to its macroscopic or large-scale properties.

Differential geometry is an actively developing area of modern mathematics.

Temperature and heat, entropy and order or disorder are key classical concepts of physics.

The second volume in a series exploring the mathematics of aperiodic order.

A class of finite element methods, the Discontinuous Galerkin Methods (DGM), has been under rapid development recently and has found its use very quickly in such diverse applications as aeroacoustics, semi-conductor device simula- tion, turbomachinery, turbulent flows, materials processing, MHD and plasma simulations, and image processing.

This new edition describes all the mechanisms of elastic and inelastic scattering of electrons with the atoms of the target as simple as possible.

This book covers high-transition temperature (Tc) s-wave superconductivity and the neighboring Mott insulating phase in alkali-doped fullerides.

"e;Great progress has been made in electrical science, chiefly in Germany, by cultivators of the theory of action at a distance.

Much progress has been made in recent years in understanding the complex physics of polarized radiation in the sun and stars.

Fractional calculus is a rapidly growing field of research, at the interface between probability, differential equations, and mathematical physics.

This book presents a new algorithm to calculate fluid flow and heat transfer of laminar mixed convection.

With the unifying theme of abstract evolutionary equations, both linear and nonlinear, in a complex environment, the book presents a multidisciplinary blend of topics, spanning the fields of theoretical and applied functional analysis, partial differential equations, probability theory and numerical analysis applied to various models coming from theoretical physics, biology, engineering and complexity theory.

Stochastic processes are as usual the main subject of the Seminaire, with contributions on Brownian motion (fractional or other), Levy processes, martingales and probabilistic finance.

A diagrammatic approach to introducing quantum field theory to graduate students in particle physics using Feynman diagrams.

Divided into three main parts, the book guides the reader to an understanding of the basic concepts in this fascinating field of research.

The chapter on statistical-physics simulations has been enlarged, mainly by a dis- cussion of multispin coding techniques for the Ising model (bit-by-bit parallel oper- ations).

This monograph is a detailed study, and systematic defence, of the Growing Block Theory of time (GBT), first conceived by C.

The phase-locking of multiple spin-torque nano oscillators(STNOs) is considered the primary vehicle to achieve sufficient signal quality for applications.

A number of examples and problems to elucidate basic concepts have been added, and typographie errors corrected.

This book is an excellent introduction to the concept of scale invariance, which is a growing field of research with wide applications.

Justbefore the preliminary programof Orbis Scientiae 1998 went to press the news in physics was suddenly dominated by the discovery that neutrinos are, after all, massive particles.

This book highlights the review of articles in theoretical physics by the students of Professor K.

Perturbation theory is a powerful tool for solving a wide variety of problems in applied mathematics, a tool particularly useful in quantum mechanics and chemistry.

In the second part of the 20th century, algebraic methods have emerged as a powerful tool to study theories of physical phenomena, especially those of quantal systems.

In recent years, the study of the theory of Brownian motion has become a powerful tool in the solution of problems in mathematical physics.

John von Neumann (1903-1957) was undoubtedly one of the scientific geniuses of the 20th century.

This monograph deals with approximation and noise cancellation of dynamical systems which include linear and nonlinear input/output relations.

This book builds bridges between two yet separated branches of theoretical and mathematical chemistry: Chemical Graph Theory and Electronic Structure Calculations.

This book presents a systematic exposition of the main ideas and methods in treating inverse problems for PDEs arising in basic mathematical models, though it makes no claim to being exhaustive.

This book tells the story of the probability integral, the approaches to analyzing it throughout history, and the many areas of science where it arises.

This textbook provides a concise, visual introduction to Hopf algebras and their application to knot theory, most notably the construction of solutions of the Yang-Baxter equations.

This book presents the Proceedings of the 54th Winter School of Theoretical Physics on Simplicity of Complexity in Economic and Social Systems, held in Ladek Zdroj, Poland, from 18 to 24 February 2018.

In this monograph we present a review of a number of recent results on the motion of a classical body immersed in an infinitely extended medium and subjected to the action of an external force.

This book highlights an analytical solution for the dynamics of axially symmetric rotating objects.

Introductory Analysis: An Inquiry Approach aims to provide a self-contained, inquiry-oriented approach to undergraduate-level real analysis.

This is the second volume in the series "e;Mathematics in Industrial Prob- lems.

A self-contained pedagogical introduction to asymptotic safety and the functional renormalization group in quantum gravity, for graduate students and researchers.

Science is a dynamic process in which the assimilation of new phenomena, perspectives, and hypotheses into the scientific corpus takes place slowly.