Web5 de fev. de 2006 · In a preprint from 1982, John Milnor formulated various fundamental questions concerning infinite-dimensional Lie groups. In this note, we describe some of the answers (and partial answers) obtained in the preceding years. Web31 de jan. de 2001 · Request PDF On Jan 31, 2001, L.A. Kurdachenko and others published On some infinite dimensional linear groups Find, read and cite all the research you need on ResearchGate
modules - Representation theory of infinite groups?
Webproof are based on finite-dimensional G-modules, concerning which some new results are derived. Further related results on infinite-dimensional represen-tations are also obtained. 1. Introduction. Let G be a noncompact connected real semisimple linear Lie group. In this paper, we exploit the relationship between the finite-dimensional WebON SOME INFINITE DIMENSIONAL LINEAR GROUPS Leonid .A. Kurdachenko Department of Algebra, Faculty of Mathematics and Mechanics, National University of Dnepropetrovsk, cu boulder energy plan
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WebPoincare group: Representations are infinite dimensional, unitary, given (by Wigner's theorem) by either a mass $m^2$ and a half integer spin, or in the $m = 0$ case by a … Web8 de abr. de 2024 · The primary focus of this article is to study (2+1)-dimensional Navier–Stokes equation for Lie point symmetries and local conservation laws. The infinite-dimensional Lie algebra is studied in this work, which had been overlooked in previous work (Hua, Xiaorui, et al. in Zeitschrift für Naturforschung A 65.6–7 (2010): 504–510). … WebThe representation theory of profinite groups such as Galois groups is also a major area. The representation theory of infinite discrete groups is, as far as I know, extremely hard in general. Some work has been done on representations into SL 2 and related groups; see character variety and the discussion and references here, for example. cu boulder education department