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Finite-dimensional non-associative algebras and codimension growth
(ACADEMIC PRESS INC ELSEVIER SCIENCE, 2011)
Let A be a (non-necessarily associative) finite-dimensional algebra over a field of characteristic zero. A quantitative estimate of the polynomial identities satisfied by A is achieved through the study of the asymptotics ...
Singularidades presimples y simples de foliaciones de codimensión unoSingularidades presimples y simples de foliaciones de codimensión uno
(Pontificia Universidad Católica del Perú, 2018)
Conservative Algebras Of 2-dimensional Algebras
(ELSEVIER SCIENCE INCNEW YORK, 2015)
ON INTEGRABLE CODIMENSION ONE ANOSOV ACTIONS OF R(k)
(AMER INST MATHEMATICAL SCIENCES, 2011)
In this paper, we consider codimension one Anosov actions of R(k), k >= 1, on closed connected orientable manifolds of dimension n vertical bar k with n >= 3. We show that the fundamental group of the ambient manifold is ...
Transitivity of codimension-one Anosov actions of R(k) on closed manifolds
(CAMBRIDGE UNIV PRESS, 2011)
We consider Anosov actions of R(k), k >= 2, on a closed connected orientable manifold M, of codimension one, i.e. such that the unstable foliation associated to some element of R(k) has dimension one. We prove that if the ...
Canonical Forms for Codimension One Planar Piecewise Smooth Vector Fields with Sliding Region
(2018-12-01)
This paper is devoted to exhibit canonical forms for 2D codimension one piecewise smooth vector fields. All possible orientations and codimension one scenarios were covered. Also the intrinsic objects that characterize ...
Rank-1 codimension one singularities of positive quadratic differential forms
(ACADEMIC PRESS, 2001)
On The Singular Scheme Of Split Foliations
(INDIANA UNIV MATH JOURNALBLOOMINGTON, 2015)
On codimension two and one splitting
(Elsevier Science BvAmsterdamHolanda, 1997)
Degree of the Exceptional Component of the Space of Holomorphic Foliations of Degree Two and Codimension One in P^3
(Universidade Federal de Minas GeraisUFMG, 2018-05-09)
The purpose of this work is to obtain the degree of the exceptional component, (...), of the space of holomorphic foliations of degree two and codimension one in (...). As shown in the celebrated work by Dominique Cerveau ...