121. MATHnetBASE: Mathematics Online geometry and topology. Spectral Functions in Mathematics and Physics. Structure of Complex Lie Groups, The. Submanifolds and Holonomy New as of 2/3/2004. http://www.mathnetbase.com/default.asp?id=468

122. Combooks. Ltd topology, geometry and Quantum Field Theory Proceedings of the 2002 Oxford Symposium in Honour of the 60th Birthday of Graeme Segal,, http://combooks.co.il/details.asp?CatalogID=335350&CatCode=PBM&ccode=0521540496

123. Geometry And Topology Of Manifolds Programme New Lectures and abstracts Contact geometry and topology of Manifolds in previous years and links to other conference pages Krynica on the Web, http://im0.p.lodz.pl/konferencje/krynica2002/

Programme New: Lectures and abstracts Contact Geometry and Topology of Manifolds in previous years and links to other conference pages Krynica on the Web Main page Organizers Participants Main page Institute of Mathematics of the Technical University of £ódŸ Faculty of Applied Mathematics of the University of Mining and Metallurgy, Cracow Institute of Mathematics of the Jagiellonian University, Cracow We are pleased to inform that the fourth conference of the cycle initiated in 1998 with the meeting in Konopnica will be organized as in 2001 in Krynica from 29.04.2002 to 4.05.2002 (Poland). The main purpose of the conference is to present an overview of principal directions of research conducted in differential geometry, topology and analysis on manifolds and their applications, mainly (but not only) to Lie algebroids and related topics. We would like to attract attention to: Riemannian, symplectic and Poisson manifolds Lie groups, Lie groupoids, Lie algebroids and Lie-Rinehart algebras, Poisson algebras

124. Geometry - Wikipedia, The Free Encyclopedia geometry. From Wikipedia, the free encyclopedia. geometry is the branch of mathematics dealing with spatial relationships. From http://en.wikipedia.org/wiki/Geometry

Geometry From Wikipedia, the free encyclopedia. Server will be down for maintenance on 2004-06-11 from about 18:00 to 18:30 UTC. Geometry is the branch of mathematics dealing with spatial relationships. From experience, or possibly intuitively, people characterize space by certain fundamental qualities, which are termed axioms in geometry. Such axioms are insusceptible of proof, but can be used in conjunction with mathematical definitions for points straight lines curves surfaces , and solids to draw logical conclusions. Because of its immediate practical applications, geometry was one of the first branches of mathematics to be developed. Likewise, it was the first field to be put on an axiomatic basis, by Euclid . The Greeks were interested in many questions about ruler-and-compass constructions . The next most significant development had to wait until a millennium later, and that was analytic geometry , in which coordinate systems are introduced and points are represented as ordered pairs or triples of numbers. This sort of representation has since then allowed us to construct new geometries other than the standard Euclidean version. The central notion in geometry is that of congruence . In Euclidean geometry , two figures are said to be congruent if they are related by a series of reflections rotations , and translations Other geometries can be constructed by choosing a new underlying space to work with (Euclidean geometry uses Euclidean space R n ) or by choosing a new group of transformations to work with (Euclidean geometry uses the inhomogeneous orthogonal transformations, E(n)). The latter point of view is called the

125. Untitled The summary for this Chinese (Traditional) page contains characters that cannot be correctly displayed in this language/character set. http://www.intlpress.com/conferences/jdgconf.html

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