University of California Riverside. Research interests: quantum gravity and n-categories. Regular column on "This Week`s Finds in Mathematical Physics".

Editors` page. Searchable index. Full text to subscribers.

(EMIS) Speedy publication in the following areas: Lie algebras, Lie groups, algebraic groups, and related types of topological groups such as locally compact and compact groups. Full text, free.

Mathematical Physics Group (GFM). Members, research topics, preprints, meetings, jobs.

A simple review of the powerful technique of dimensional analysis.

Research interests in Quantum Field Theory. People, events, preprints.

University of Texas at Austin. Links to faculty and staff, e-prints, and tutorials in chaos physics and other topics.

Center for Nonlinear Dynamics. People, publications, research, courses.

The UC Davis front end for the arXiv maintained at Los Alamos.

Papers on fundamental mathematical and computational methods in mathematical physics. Full text, free from vol.5 (1998).

A short biography on the man who invented the Fourier series and transforms.

(Kluwer) A journal for the rapid dissemination of short contributions. Tables of contents from vol.39 (1997) on. Full text to subscribers.

A set of notes introducing spinors and twistors.

This site contains the complete lecture notes and homework sets for PHYCS498MMA, a course of mathematical methods for physics given to entering graduate students, and senior undergraduates, at the University of Illinois at Urbana-Champaign.

Notes by Atish Dabholkar on orientifolds emphasizing applications to duality.

Nonstandard analysis and its applications to quantum physics, by H.Yamashita. Mixed English/Japanese.

A bibliography in BibTeX format for those interested in discrete nonlinear Schrödinger type equations.

Windows demonstration program download.

Links, animations, references, and a brief description of research into n-body problems.

This is a column written about modern topics in mathematical physics.

This set of lecture notes by Brian C. Hall gives an introduction to holomorphic function spaces as used in mathematical physics. The emphasis is on the Segal-Bargmann space and the canonical commutation relations.