Results 61 to 70 of about 2,717 (82)
Special subvarieties of non-arithmetic ball quotients and Hodge Theory
Let $\Gamma \subset \operatorname{PU}(1,n)$ be a lattice, and $S_\Gamma$ the associated ball quotient. We prove that, if $S_\Gamma$ contains infinitely many maximal totally geodesic subvarieties, then $\Gamma$ is arithmetic.
Baldi, Gregorio, Ullmo, Emmanuel
core
Formality of a higher-codimensional Swiss-Cheese operad
We study configurations of points in the complement of a linear subspace inside a Euclidean space, $\mathbb{R}^{n} \setminus \mathbb{R}^{m}$ with $n - m \ge 2$.
Idrissi, Najib
core
Patterson-Sullivan theory for Anosov subgroups
We extend several notions and results from the classical Patterson-Sullivan theory to the setting of Anosov subgroups of higher rank semisimple Lie groups, working primarily with invariant Finsler metrics on associated symmetric spaces. In particular, we
Dey, Subhadip, Kapovich, Michael
core
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Characterizing the metric compactification of $$L_{p}$$ spaces by random measures
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On Dynamic Feedback Compensation and Compactification of Systems
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Newton Polyhedra and Good Compactification Theorem
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Conditions under which the least compactification of a regular continuous frame is perfect
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Modular symmetry anomaly in magnetic flux compactification
Physical Review D, 2019Hikaru Uchida
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