Results 91 to 100 of about 666 (191)
CONSTRUCTIONS OF STABLE EQUIVALENCES OF MORITA TYPE FOR FINITE-DIMENSIONAL ALGEBRAS III
In this paper, we provide a new method to produce stable equivalences of Morita type. Our main results can be stated as follows. Let A and B be two finite-dimensional k-algebras over a field k.
Yuming Liu, Changchang Xi
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In this thesis we consider in detail the following two fundamental problems for semigroup presentations: 1. Given a semigroup find a presentation defining it. 2. Given a presentation describe the semigroup defined by it.
Ruškuc, Nik
core
Let R be a commutative ring and I = (I, ≤) be a partially ordered set. The paper is concerned with R1-modules M = M, M 1 | I), where M is an R-module with distinguished submodules M1 such that M1 ⊆ M1 for all i ≤ j ϵ I. We regard the endomorphism algebra
Göbel, Rüdiger, Böttinger, Claudia
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On the vector bundles whose endomorphisms yield Azumaya algebras of cyclic type
L and M being two n-torsion line bundles over a non-singular quasi- projective variety X over an algebraically closed field of any characteristic, an associative Azumaya algebra A(L,M) of rank \(n^ 2\) is constructed, the elements of which correspond to projective space bundles of rank n over X. It is isomorphic to \({\mathcal E}nd(V)\) for some vector
openaire +1 more source
Automorphisms of Zd-subshifts of finite type
Let (S,s) be a Zd-subshift of finite type. Under a strong irreducibility condition (strong specification), we show that Aut(S) contains any finite group.
Ward, Thomas +3 more
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Type II$_1$ factors with arbitrary countable endomorphism group
In \cite{Ioana:vNsuperrigidity}, Ioana introduced three new invariants of type II$_1$ factors: the one-sided fundamental group, the endomorphism semigroup and the set of right-finite bimodules. In \cite{Ioana:vNsuperrigidity}, he does not provide many computations of these invariants.
openaire +2 more sources
An exact category approach to Hecke endomorphism algebras
Let $G$ be a finite group of Lie type. In studying the cross-characteristic representation theory of $G$, the (specialized) Hecke algebra $H=\End_G(\ind_B^G1_B)$ has played a important role.
Scott, Leonard, Parshall, Brian, Du, Jie
core
A SPECIAL ENDOMORPHISM OF THE STANDARD GAITSGORY CENTRAL OBJECT OF THE AFFINE HECKE CATEGORY [PDF]
Using the combinatorial description of the standard Gaitsgory centralobject of the (extended, graded) affine type A Hecke category due to Elias, we show the existence of and explicitly describe the unique endomorphism that lifts right multiplication by ...
Hathaway, Jay
core
In this paper, we generalize Izumi’s result on uniqueness of realization of finite C[Formula: see text]-tensor categories in the endomorphism category of the injective factor of type III1 for finitely generated strongly amenable C[Formula: see text ...
Toshihiko Masuda
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Unlikely intersections on the p-adic formal ball. [PDF]
Serban V.
europepmc +1 more source

