Webprojective cover of its one-dimensional trivial module (see Proposition 1.2). We say that a finite-dimensional restricted Lie algebra has maximal 0-PIM if this maximal possible dimension is attained (see Section 2). One main goal of the paper is then to classify all finite-dimensional restricted Lie algebras having maximal 0-PIM. We Web12 de mar. de 2014 · Using the description of the Ziegler spectrum we characterise modules with various stability-theoretic properties (ω-stability, superstability, categoricity) over certain classes of finite-dimensional algebras. We also show that, for modules over the algebras we consider, having few types is equivalent to being ω-stable.
Universe Free Full-Text On the Real Part of a Conformal Field …
Web28 de jan. de 2002 · Request PDF On Jan 28, 2002, Mihai D. Staic published On the dimension of the irreducible modules for semisimple Hopf algebras Find, read and cite all the research you need on ResearchGate Web1 de out. de 2024 · More precisely, the rigidity dimension rigdim (A) of a finite-dimensional algebra A is defined to be the supremum of dominant dimensions of endomorphism algebras End A (M) of finite global dimensions with M a generator-cogenerator for the category of A-modules. This dimension is related to higher representation dimension, … chandler aggregates inc
Finitely many simple modules over finite-dimensional algebra
Web7 de abr. de 2024 · Then we obtain an efficient algorithm for the Gelfand–Kirillov dimensions of simple highest weight modules of classical Lie algebras, whose highest … Web22 de jan. de 2016 · The questions concerning the dimension of the tensor product of two K-algebras have turned out to be surprisingly difficult. In this paper we follow a method … Web31 de jan. de 2024 · The correspondence between four-dimensional N = 2 superconformal field theories and vertex operator algebras, when applied to theories of class S , leads to a rich family of VOAs that have been given the monicker chiral algebras of class S . A remarkably uniform construction of these vertex operator algebras has been put forward … chandler ag