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Bifurcaciones de codimensión 2 en un modelo dinámico del mercado potencial y actual: aplicación al mercado cervecero español = Bifurcations of Codimension 2 in a Dynamical Model of Current and Potential Market: An Application to the Spanish Beer Market [PDF]
En este trabajo, a partir de la continuación de las bifurcaciones de codimensión 1 en un modelo dinámico discreto aplicado al mercado actual y potencial de las organizaciones, se establecen las condiciones necesarias para la existencia de bifurcaciones ...
Velasco Morente, Francisco+3 more
doaj
A wide variety of intricate dynamics may be created at border-collision bifurcations of piecewise-smooth maps, where a fixed point collides with a surface at which the map is nonsmooth.
Simpson, David J. W.
core +1 more source
Elimination Theory in Codimension 2 [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dickenstein, A., Sturmfels, B.
openaire +4 more sources
On the finiteness of maps into simple abelian varieties satisfying certain tangency conditions
Abstract We show that given a simple abelian variety A$A$ and a normal variety V$V$ defined over a finitely generated field K$K$ of characteristic zero, the set of non‐constant morphisms V→A$V \rightarrow A$ satisfying certain tangency conditions imposed by a Campana orbifold divisor Δ$\Delta$ on A$A$ is finite.
Finn Bartsch
wiley +1 more source
A relative theory is a boundary condition of a higher-dimensional topological quantum field theory (TQFT), and carries a non-trivial defect group formed by mutually non-local defects living in the relative theory.
Lakshya Bhardwaj, Simone Giacomelli, Max Hübner, Sakura Schäfer-Nameki
doaj +1 more source
Codimension Two Branes in Einstein-Gauss-Bonnet Gravity
Codimension two branes play an interesting role in attacking the cosmological constant problem. Recently, in order to handle some problems in codimension two branes in Einstein gravity, Bostock {\it et al.} have proposed using six-dimensional Einstein ...
H. M. Lee+16 more
core +1 more source
Selfcoincidences in higher codimensions [PDF]
When can a map between manifolds be deformed away from itself? We describe a (normal bordism) obstruction which is often computable and in general much stronger than the classical primary obstruction in cohomology. In particular, it answers our question completely in a large dimension range.
openaire +3 more sources
Exponential actions defined by vector configurations, Gale duality, and moment‐angle manifolds
Abstract Exponential actions defined by vector configurations provide a universal framework for several constructions of holomorphic dynamics, non‐Kähler complex geometry, toric geometry and topology. These include leaf spaces of holomorphic foliations, intersections of real and Hermitian quadrics, the quotient construction of simplicial toric ...
Taras Panov
wiley +1 more source
Singular points of H\"older asymptotically optimally doubling measures [PDF]
We consider the question of how the doubling characteristic of a measure determines the regularity of its support. The question was considered by David, Kenig, and Toro for codimension-1 under a crucial assumption of flatness, and later by Preiss, Tolsa,
Lewis, Stephen
core
On the Singular Scheme of Split Foliations
We prove that the tangent sheaf of a codimension one locally free distribution splits as a sum of line bundles if and only if its singular scheme is arithmetically Cohen-Macaulay.
Corrêa Jr, Maurício+2 more
core +1 more source