Buscar
Mostrando ítems 1-9 de 9
Filtered-graded transfer of noncommutative Gröbner bases
(Universidad Nacional de Colombia - Sede Bogotá - Facultad de Ciencias - Departamento de Matemáticas - Sociedad Colombiana de Matemáticas, 2016-01-01)
As the case of free k-algebras and PBW algebras, given a bijective skew PBW extension A, we will show that it is possible transfer Gröbner bases between A and its associated graded ring.
Algunas propiedades homológicas del plano de Jordan
(Universidad Pedagógica y Tecnológica de Colombia, 2018-07-04)
The Jordan plane can be seen as a quotient algebra, as a graded Ore extension and as a graded skew PBW extension. Using these interpretations, it is proved that the Jordan plane is an Artin-Schelter regular algebra and a ...
Essential spectrum and fredholm properties for perators on locally compact groups
(Theta Foundation, 2017)
We study the essential spectrum and Fredholm properties of certain integral and pseudo-differential operators associated to non-commutative locally compact groups G. The techniques involve crossed product C*-algebras. We ...
BUZANO’S INEQUALITY IN ALGEBRAIC PROBABILITY SPACES
(Croacia, 2019)
We obtain a generalization of Buzano’s inequality of vectors in Hilbert spaces , using
the theory of algebraic probability spaces. In particular, we extend a result of Dragomir given
in [7]. Applications for numerical ...
A note on involutions in Ore extensions
(Universidad Nacional de Colombia - Sede Bogotá - Facultad de Ciencias - Departamento de Matemáticas, 2017-01-01)
Skew-polynomial rings, or Ore extensions, constitute an important class in noncommutative ring theory. These structures are currently studied from different points of view such as ideal theory, order theory, Galois theory, ...
Building handicrafts for the study of the infinite dimension of linear spaces
(Corporación Universidad de la Costa, 2021)
Semigrupos cuánticos de Markov: pasado, presente y futuro
(Universidad de los Llanos, 2017-07-16)
Los semigrupos cuánticos de Markov (SCM) son una extensión no conmutativa de los semigrupos de Markov definidos en probabilidad clásica. Ellos representan una evolución sin memoria de un sistema microscopico acorde a las ...
Semigrupos cuánticos de Markov: Pasado, presente y futuroQuantum Markov semigroups (QMS): past, present and future panorama Semigrupos quánticos de Markov: Pasado, pressente e futuro
(Universidad de los LlanosColombia, Orinoquia, 2017)
Los semigrupos cuánticos de Markov (SCM) son una extensión no conmutativa de los semigrupos de Markov definidos en probabilidad clásica. Ellos representan una evolución sin memoria de un sistema microscopico acorde a las ...
On exponential convergence of generic quantum Markov semigroups in a Wasserstein-type distance
(Publicaciones académicas Ltd., 2016)
We investigate about exponential convergence for generic quantum Markov semigroups using an generalization of the Lipschitz seminorm and a noncommutative analogue of Wasserstein distance. We show turns out to be closely ...