Mathematical Physics

Modern analysis of HEP data needs advanced statistical tools to separate signal from background. This is the first book which focuses on machine le...

This book is a text on partial differential equations (PDEs) of mathematical physics and boundary value problems, trigonometric Fourier series, and...

This book contains mathematical preliminaries in which basic definitions of fractional derivatives and spaces are presented. The central part of th...

All there is to know about functional analysis, integral equations and calculus of variations in one handy volume, written for the specific needs o...

In the last decade, there have been an increasing convergence of interest and methods between theoretical physics and fields as diverse as probabil...

Statistical Mechanics is the study of systems where the number of interacting particles becomes infinite. In the last fifty years tremendous advanc...

Nonlinear Time Series Analysis with R provides a practical guide to emerging empirical techniques allowing practitioners to diagnose whether highly...

This is a book written primarily for graduate students and early researchers in the fields of Analysis and Partial Differential Equations (PDEs). C...

What is econophysics? What makes an econophysicist? Why are financial economists reluctant to use results from econophysics? Can we overcome disput...

Frank Arntzenius presents a series of radical new ideas about the structure of space and time. Space, Time, and Stuff is an attempt to show that ph...

Hyperbolic Dynamics and Brownian Motion illustrates the interplay between distinct domains of mathematics. There is no assumption that the reader i...

Path Integrals in Physics: Volume I, Stochastic Processes and Quantum Mechanics presents the fundamentals of path integrals, both the Wiener and Fe...

The second edition of this book has a new title that more accurately reflects the table of contents. Over the past few years, many new results have...

Mathematical methods in engineering are characterized by a wide range of techniques for approaching various problems. Moreover, completely differen...

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The theory of noncommutative Haagerup 𝐿𝑝 and Orlicz spaces is an important tool in both Quantum Harmonic Analysis and Mathematical Physics. Indeed,...

The theory of noncommutative Haagerup 𝐿𝑝 and Orlicz spaces is an important tool in both Quantum Harmonic Analysis and Mathematical Physics. Indeed,...

This book on integrable systems and symmetries presents new results on applications of symmetries and integrability techniques to the case of equat...

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Category theory emerged in the 1940s in the work of Samuel Eilenberg and Saunders Mac Lane. It describes relationships between mathematical structu...

Differential Geometry in Physics is a treatment of the mathematical foundations of the theory of general relativity and gauge theory of quantum fie...

The study of random sets is a large and rapidly growing area with connections to many areas of mathematics and applications in widely varying disci...

Presents the proceedings of the recently held conference at the University of Plymouth. Papers describe recent work by leading researchers in twist...

Classical Mechanics: A Computational Approach with Examples using Python and Mathematica provides a unique, contemporary introduction to classical ...

Group analysis of differential equations has applications to various problems in nonlinear mechanics and physics. For the first time, this book giv...

Originally published in 1937. This book is a classic work on the philosophy of time, looking at the pshychology, physics and logic of time before i...

Classical Mechanics: A Computational Approach with Examples using Python and Mathematica provides a unique, contemporary introduction to classical ...

This volume consists of the proceedings of the conference on Physical Mathematics and Nonlinear Partial Differential Equations held at West Virgini...

This book contains eighteen papers, all more-or-less linked to the theory of dynamical systems together with related studies of chaos and fractals....

This book provides an accessible introduction to intermediate-level electrodynamics with computa- tional approaches to complement a traditional mat...

This book provides an accessible introduction to intermediate-level electrodynamics with computa- tional approaches to complement a traditional mat...

Monoidal category theory serves as a powerful framework for describing logical aspects of quantum theory, giving an abstract language for parallel ...