classical topology
11History of classical mechanics — Early Ideas on MotionThe Greek philosophers, and Aristotle in particular, were the first to propose that there are abstract principles governing nature. Aristotle argued, in his paper On the Heavens , that every body has a heaviness and so tends… …
12Covariant classical field theory — In recent years, there has been renewed interest in covariant classical field theory. Here, classical fields are represented by sections of fiber bundles and their dynamics is phrased in the context of a finite dimensional space of fields.… …
13Constructible set (topology) — For a Gödel constructive set, see constructible universe. In topology, a constructible set in a noetherian topological space is a finite union of locally closed sets. (A set is locally closed if it is the intersection of an open set and closed… …
14Non-classical analysis — In mathematics, non classical analysis is any system of analysis, other than classical real analysis, and complex, vector, tensor, etc., analysis based upon it. Such systems include: Abstract Stone duality,[1] a programme to re axiomatise general …
15List of contemporary classical ensembles — This page lists ensembles that specialise in contemporary classical music.* Accessible Contemporary Music * Ahn Trio * Alarm Will Sound * American Modern Ensemble * Arditti Quartet * Armadillo String Quartet * Arraymusic * Asko Ensemble * AXIOM… …
16Graduate Texts in Mathematics — (GTM) is a series of graduate level textbooks in mathematics published by Springer Verlag. The books in this series, like the other Springer Verlag mathematics series, are small yellow books of a standard size. This particular series is easily… …
17Topos — For topoi in literary theory, see Literary topos. For topoi in rhetorical invention, see Inventio. In mathematics, a topos (plural topoi or toposes ) is a type of category that behaves like the category of sheaves of sets on a topological space.… …
18John Stillwell — John C. Stillwell (* 12. August 1942 in Melbourne) ist ein australischer Mathematiker. Inhaltsverzeichnis 1 Leben 2 Schriften 3 Weblinks 4 Ei …
19Nielsen–Schreier theorem — In group theory, a branch of mathematics, the Nielsen–Schreier theorem is the statement that every subgroup of a free group is itself free.[1][2][3] It is named after Jakob Nielsen and Otto Schreier. Contents …
20Word (group theory) — In group theory, a word is any written product of group elements and their inverses. For example, if x , y , and z are elements of a group G , then xy , z 1 xzz , and y 1 zxx 1 yz 1 are words in the set { x , y , z }. Words play an important role …
