Mathematical physics

This book summarizes major advances in critical solitons in supersymmetric theories and their implications, for researchers.

A complete overview of this field from the frontiers of theoretical physics research for graduate students and researchers.

Introduces many-body theory of modern quantum statistical mechanics to graduate students in physics, chemistry, engineering and biology.

An in-depth account on complex connectivity patterns for graduates and researchers in statistical mechanics, mathematical biology and information science.

A English translation of wide-ranging lectures on high-energy elementary particle physics given by one of the twentieth century''s leading physicists.

Introduction to field theory for graduates in high energy physics and condensed matter physics.

Detailed treatment of the class of algebro-geometric solutions and their representations in terms of Riemann theta functions.

A valuable reference on the classical problem of gravitational physics for researchers in general relativity, mathematical physics, and astrophysics.

Graduate textbook applying group theoretical techniques to solving symmetry related problems.

The textbook, first published in 2007, provides a simple, practical introduction to supersymmetry for graduates and researchers.

This graduate text provides a concise and self-contained introduction to Kähler geometry.

This 2004 book presents the loop and spinfoam approach to quantum gravity, for graduates and researchers.

An introduction to key concepts of quantum information processing for graduates and researchers.

A broad scope textbook for senior undergraduates starting computational physics courses, first published in 2006.

This text explores two-dimensional lattice models in statistical mechanics and illustrates methods for their solution.

Mathematical physics plays an important role in the study of many physical processes - hydrodynamics, elasticity, and electrodynamics, to name just a few.

This invaluable book offers engineers and physicists working knowledge of a number of mathematical facts and techniques not commonly treated in courses in advanced calculus, but nevertheless extremely useful when applied to typical problems in many different fields.

State-of-the-art coverage of modern computational methods for the analysis and design of beams Analysis and Design of Elastic Beams presents computer models and applications related to thin-walled beams such as those used in mechanical and aerospace designs, where thin, lightweight structures with high strength are needed.

Transonic flow occurs around moving objects as they approach and cross the sound barrier.

These proceedings contain 11 invited papers and approximately 80 contributed papers presented at this international conference.

This book contains a thorough treatment of neural networks, cellular-automata and synergetics, in an attempt to provide three different approaches to nonlinear phenomena in complex systems.

Fractals in Physics

Advances in Quantum Chemistry, Volume 86 highlights new advances in the field, with this new volume presenting topics covering Can orbital basis sets compete with explicitly correlated ones for few-electron systems?

This book provides working tools for the study and design of nonlinear dynamical systems applicable in physics and engineering.

This book provides working tools for the study and design of nonlinear dynamical systems applicable in physics and engineering.

With Python, C++, FORTRAN, and a friendly conversational tone peppered with attempted humor, Modeling and Simulation of Everyday Things takes us on a journey through constructing models and simulations of systems and processes in everyday life and beyond.

Nonlinear Systems and Their Remarkable Mathematical Structures, Volume 1 aims to describe the recent progress in nonlinear differential equations and nonlinear dynamical systems (both continuous and discrete).

The equations of mathematical physics are the mathematical models of the large class of phenomenon of physics, chemistry, biology, economics, etc.

The equations of mathematical physics are the mathematical models of the large class of phenomenon of physics, chemistry, biology, economics, etc.

Complex Systems are natural systems that science is unable to describe exhaustively.

Complex Systems are natural systems that science is unable to describe exhaustively.

For decades, researchers have been developing algorithms to manipulate and analyze images.

For decades, researchers have been developing algorithms to manipulate and analyze images.

Generalized Trigonometric and Hyperbolic Functions highlights, to those in the area of generalized trigonometric functions, an alternative path to the creation and analysis of these classes of functions.

Generalized Trigonometric and Hyperbolic Functions highlights, to those in the area of generalized trigonometric functions, an alternative path to the creation and analysis of these classes of functions.

General Fractional Derivatives: Theory, Methods and Applications provides knowledge of the special functions with respect to another function, and the integro-differential operators where the integrals are of the convolution type and exist the singular, weakly singular and nonsingular kernels, which exhibit the fractional derivatives, fractional integrals, general fractional derivatives, and general fractional integrals of the constant and variable order without and with respect to another function due to the appearance of the power-law and complex herbivores to figure out the modern developments in theoretical and applied science.

General Fractional Derivatives: Theory, Methods and Applications provides knowledge of the special functions with respect to another function, and the integro-differential operators where the integrals are of the convolution type and exist the singular, weakly singular and nonsingular kernels, which exhibit the fractional derivatives, fractional integrals, general fractional derivatives, and general fractional integrals of the constant and variable order without and with respect to another function due to the appearance of the power-law and complex herbivores to figure out the modern developments in theoretical and applied science.

Functional analysis and operator theory are widely used in the description, understanding and control of dynamical systems and natural processes in physics, chemistry, medicine and the engineering sciences.

Functional analysis and operator theory are widely used in the description, understanding and control of dynamical systems and natural processes in physics, chemistry, medicine and the engineering sciences.

Partial Differential Equations: Analytical Methods and Applications covers all the basic topics of a Partial Differential Equations (PDE) course for undergraduate students or a beginners' course for graduate students.

Partial Differential Equations: Analytical Methods and Applications covers all the basic topics of a Partial Differential Equations (PDE) course for undergraduate students or a beginners' course for graduate students.

This book comprises the proceedings of the Conference and Exhibition on Non-Destructive Evaluation (NDE 2022).

Originally published in 1937.

Originally published in 1937.

Originally published in 1976.

Originally published in 1976.

Originally published in 1991.

Originally published in 1991.

Originally published in 1964.

Originally published in 1964.