Results 21 to 30 of about 15,885 (295)
On equivariant asymptotic dimension [PDF]
The work discusses equivariant asymptotic dimension (also known as "wide equivariant covers", " N - \mathcal F -amenability" or "amenability dimension" and " d -BLR condition") and its ...
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Universal spaces for asymptotic dimension
24 pages, 1 ...
Department of Mathematics, University of Florida Little Hall, P.O. Box 118105, Gainesville, FL 32611-8105, USA ( host institution ) +2 more
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Asymptotic symmetries and celestial CFT
We provide a unified treatment of conformally soft Goldstone modes which arise when spin-one or spin-two conformal primary wavefunctions become pure gauge for certain integer values of the conformal dimension ∆.
Laura Donnay +2 more
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On asymptotic Assouad–Nagata dimension
For a large class of metric space X including discrete groups we prove that the asymptotic Assouad-Nagata dimension AN-asdim X of X coincides with the covering dimension $\dim( _L X)$ of the Higson corona of X with respect to the sublinear coarse structure on X. Then we apply this fact to prove the equality AN-asdim(X x R) = AN-asdim X + 1.
University of Florida, Department of Mathematics, PO Box 118105 Little Hall, Gainesville, FL 32611-8105, USA ( host institution ) +2 more
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Asymptotic dimension of planes and planar graphs [PDF]
We show that the asymptotic dimension of a geodesic space that is homeomorphic to a subset in the plane is at most three. In particular, the asymptotic dimension of the plane and any planar graph is at most three.
Fujiwara, K, Papasoglu, P
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Polynomial growth and asymptotic dimension
added references and corrected some typos, 14 ...
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On the asymptotic extension dimension [PDF]
We introduce an asymptotic counterpart of the extension dimension defined by Dranishnikov. The main result establishes the relationship between the asymptotic extensional dimension of a proper metric space and the extension dimension of its Higson corona.
Dušan Repovš, Mykhailo Zarichnyi
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The exterior Dirichlet problems of Monge–Ampère equations in dimension two
In this paper, we study the Monge–Ampère equations det D 2 u = f $\det D^{2}u=f$ in dimension two with f being a perturbation of f 0 $f_{0}$ at infinity.
Limei Dai
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Asymptotic behavior of dimensions of syzygies [PDF]
Let R R be a commutative noetherian local ring and M M be a finitely generated R R -module of infinite projective dimension. It is well-known that the depths of the syzygy modules of M M eventually stabilize to the depth of R R .
Kristen A. Beck, Micah J. Leamer
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Impact of sufficient dimension reduction in nonparametric estimation of causal effect
We consider the estimation of causal treatment effect using nonparametric regression or inverse propensity weighting together with sufficient dimension reduction for searching low-dimensional covariate subsets.
Ying Zhang +3 more
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