Results 21 to 30 of about 1,896 (88)
Cognitive Science, Volume 47, Issue 3, March 2023., 2023 Abstract Why do people shift their strategies for solving problems? Past work has focused on the roles of contextual and individual factors in explaining whether people adopt new strategies when they are exposed to them. In this study, we examined a factor not considered in prior work: people's evaluations of the strategies themselves.
David Menendez +2 more
wiley +1 more source
Brauer configuration algebras defined by snake graphs and Kronecker modules
Electronic Research Archive, 2022 <abstract><p>Recently, Çanakçi and Schroll proved that associated with a string module $ M(w) $ there is an appropriated snake graph $ \mathscr{G} $. They established a bijection between the corresponding perfect matching lattice $ \mathscr{L}(\mathscr{G}) $ of $ \mathscr{G} $ and the canonical submodule lattice $ \mathscr{L}(M(w)) $ of $ M(
Agustín Moreno Cañadas +2 more
openaire +3 more sources
European Journal of Neuroscience, Volume 57, Issue 2, Page 324-350, January 2023., 2023 In instrumentalists and conductors, a left frontotemporal dorsal system involving Broca's pars opercularis (F3op) distinguished conducting gestures from similar gestures to beat rhythms. A ventral system including the Broca's pars triangularis (F3tri) differentiated this motor act in conductors from those in instrumentalists.
Mariacristina Musso +10 more
wiley +1 more source
A geometric characterisation of the blocks of the Brauer algebra [PDF]
, 2006 We give a geometric description of the blocks of the Brauer algebra $B_n(\delta)$ in characteristic zero as orbits of the Weyl group of type $D_n$. We show how the corresponding affine Weyl group controls the representation theory of the Brauer algebra ...
Cox, Anton +2 more
core +2 more sources
Homological stability for Iwahori–Hecke algebras
Journal of Topology, Volume 15, Issue 4, Page 2174-2215, December 2022., 2022 Abstract We show that the Iwahori–Hecke algebras Hn$\mathcal {H}_n$ of type An−1$A_{n-1}$ satisfy homological stability, where homology is interpreted as an appropriate Tor group. Our result precisely recovers Nakaoka's homological stability result for the symmetric groups in the case that the defining parameter is equal to 1.
Richard Hepworth
wiley +1 more source
The blocks of the Brauer algebra in characteristic zero [PDF]
, 2009 We determine the blocks of the Brauer algebra in characteristic zero.
Cox, A., De Visscher, M., Martin, P.
core +2 more sources
Brauer Configuration Algebras and Matrix Problems to Categorify Integer Sequences
, 2021 Bijections between invariants associated to indecomposable projective modules over some suitable Brauer configuration algebras and invariants associated to solutions of the Kronecker problem and the four subspace problem are used to categorify integer sequences in the sense of Ringel and Fahr.
Cañadas, Agustín Moreno +3 more
openaire +2 more sources
On Brauer configuration algebras induced by finite groups
, 2022 In this article we calculate two aspects of the representation theory of a Brauer configuration algebra: its Cartan matrix, and the module length of its associated indecomposable projective modules. Then we introduce the concept of subgroup-occurrence of an element in a group and use the previous aspects to demonstrate combinatorial equalities ...
openaire +2 more sources
Relationships Between Mutations of Brauer Configuration Algebras and Some Diophantine Equations
, 2021 Mutations on Brauer configurations are introduced and associated with some suitable automata in order to solve generalizations of the Chicken McNugget problem. Besides, based on marked order polytopes a new class of diophantine equations called Gelfand-Tsetlin equations are also solved.
Cañadas, Agustín Moreno +2 more
openaire +2 more sources
Bases of quasi-hereditary covers of diagram algebras
, 2012 We extend the the combinatorics of tableaux to the study of diagram algebras and give a uniform construction of their quasi-hereditary covers.Comment: Examples now include the classical Brauer, walled Brauer, and partition ...
C. BOWMAN, Cline, Henke, Rouquier
core +1 more source