What is "topological" about topological quantum states? How many types of topological quantum phases are there? What is a zero-energy …
This thesis deals with topological orders from two different perspectives: from a condensed matter point of view, where topological orders …
The Advanced Study Institute on 'Elementary Excitations in Solids, Molecules, and Atoms' was held at the University of Antwerp (U.I.A.) …
A number of general-purpose, reasonably accurate and well-tested ab-initio codes for crystals are discussed in this book. The aim is …
This second edition of Baumann's Mathematica in Theoretical Physics shows readers how to solve physical problems and deal with their …
The Feynman Lectures on Physics: Commemorative Issue, Three Volume Set. Feynman's effective classroom style remains intact in these volumes, a …
The whole thing was basically an experiment,” Richard Feynman said late in his career, looking back on the origins of …
This book is the sixth in a series of lectures of the S´ eminaire Poincar´ e,whichis directed towards a large …
Stephen Hawking’s phenomenal, multimillion-copy bestseller, A Brief History of Time , introduced the ideas of this brilliant theoretical physicist to …
KEY MESSAGE: As the most widely adopted new physics text in more than 50 years, Knight’s Physics for Scientists and …
This concise introduction to the key concepts and tools of modern statistical mechanics is self-contained. Combining analytical and numerical techniques, …
Quantum mechanics is a subject that has captured the imagination of a surprisingly broad range of thinkers, including many philosophers …
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field theory have moved closer together, …
Presents a new view of quantum field theory, a whole new interpretation of nonperturbative regularization and probability, and a new …
Algebraic combinatorics has evolved into one of the most active areas of mathematics during the last several decades. Its recent …
This article reviews the matrix model of M theory. M theory is an 11-dimensional quantum theory of gravity that is …
Quantum groups and quantum algebras as well as non-commutative differential geometry are important in mathematics and considered to be useful …
Terms such as "expanding Universe", "big bang", and "initial singularity", are nowadays part of our common language. The idea that …
The predictive power of mathematics in quantum phenomena is one of the great intellectual successes of the 20th century. This …
A reference and textbook working through and summarizing key theories, topics, and relevant features in the algebraic properties related to …
The study of Hopf algebras spans many fields in mathematics including topology, algebraic geometry, algebraic number theory, Galois module theory, …
These notes arose from a series of introductory seminars on noncommutative geometry the author gave at the University of Trieste. …
These lectures notes are an intoduction for physicists to several ideas and applications of noncommutative geometry. The necessary mathematical tools …
The classical theory of stochastic processes has important applications arising from the need to describe irreversible evolutions in classical mechanics; …
Some love it, some hate it, but The Emperor's New Mind, physicist Roger Penrose's 1989 treatise attacking the foundations of …
While elementary particle physics is an extraordinarily fascinating field, the huge amount of knowledge necessary to perform cutting-edge research poses …
Textbook provides an introduction to quantum mechanics for undergraduates who have little understanding of mathematics, probability, and classical physics. Introduces …
Perturbation theory is a powerful tool for solving a wide variety of problems in applied mathematics, a tool particularly useful …
