Electronic Geometry Models
This electronic archive is open for any geometer to publish new geometric models, or to browse this site for material to be used in education and research. These geometry models cover a broad range of mathematical topics from geometry, topology, and to some extent from numerics.
The Wolfram Functions Site
This site contains an encyclopedic collection of information about mathematical functions. The site also details the interrelationships between the special functions of mathematical physics and the elementary functions of mathematical analysis as well as the interrelationships between the functions in each group.
Mathematical English Usage — a Dictionary
Mirrored in the EMIS Electronic Library with kind permission of the author from the original pages at http://www.impan.gov.pl/Dictionary/.
GCLC (Geometry Constructions -> LaTeX converter)
GCLC (Geometry Constructions -> LaTeX converter) is a tool for easy making geometrical (but not only geometrical) figures. It provides easy-to-use support for many geometrical constructions, isometric transformations, general conics, etc. Making figures is based on the idea of "describing figures'' rather than of "drawing figures''. Thus, this approach stresses the fact that geometrical constructions are abstract, formal procedures and not figures. A figure can be generated on the basis of abstract description, in Cartesian model of a plane. GCLC had several releases since 1996 and it has been used for producing digital illustrations for a number of books and journal volumes. GCLC comes in versions for command line (DOS/Windows and Linux) and in MS Windows version.
The GCLC pages are mirrored in the EMIS Electronic Library with kind permission of the author from the original pages at http://www.matf.bg.ac.yu/~janicic/gclc/.
The Mathematica-based program LinKnot is the extension of the program KNOT2000 by M. Ochiai and N. Imafuji. Among other things, it contains a database of knots and links with at most 12 crossings, as well as an extensive database of basic polyhedra.
Bernd Wegner (ed.):
World Mathematical Year 2000
Collected by Zentralblatt MATH with the kind permission of the providers.
Originally published as a CD-ROM on the occasion of 3ECM Barcelona, July 10–14, 2000.
Ollie Lehto, "Erhabene Welten. Das Leben Rolf Nevanlinnas"
Review of: Ollie Lehto, Korkeat maailmat. Rolf Nevanlinnan elämä. Otava, Helsinki 2001.
Joel Feldman, Horst Knörrer and Eugene Trubowitz, "Fermionic functional integrals and the renormalization group"
Last updated 4 Jul 2008 © 2003–2008 ELibM and FIZ Karlsruhe / Zentralblatt MATH. All rights reserved.