Results 11 to 20 of about 2,866 (99)
Correct interpolation functors of orbits
Journal of Functional Analysis, 1991 The authors show that certain interpolation functors of orbits are correct. This implies that under the approximation condition those functors are computable, i.e., are completely determined by the regular finite-dimensional couple of Banach spaces. Also they give the notion of local factorizable Banach couples and show that each mutually closed couple
Krugljak, N.Ya, Mastyło, M
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Representation theory in complex rank, I [PDF]
, 2014 P. Deligne defined interpolations of the tensor category of representations of the symmetric group S_n to complex values of n. Namely, he defined tensor categories Rep(S_t) for any complex t. This construction was generalized by F.
Etingof, Pavel
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A pseudo-metric structure on interpolation functors
Acta et Commentationes Universitatis Tartuensis de Mathematica, 2001 We consider topological properties of sets of interpolation functors. In particular we construct a distance function for describing nearness of interpolation functors. The idea of this paper is inspired by the concept of Banach-Mazur distance between Banach spaces.
Kaijser, Sten, Sigstam, Kibret Negussie
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Nearby cycles on Drinfeld–Gaitsgory–Vinberg interpolation Grassmannian and long intertwining functor
Duke Mathematical Journal, 2023 Let $G$ be a reductive group and $U,U^-$ be the unipotent radicals of a pair of opposite parabolic subgroups $P,P^-$. We prove that the DG-categories of $U(\!(t)\!)$-equivariant and $U^-(\!(t)\!)$-equivariant D-modules on the affine Grassmannian $Gr_G$ are canonically dual to each other.
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An expressive completeness theorem for coalgebraic modal mu-calculi [PDF]
, 2017 Generalizing standard monadic second-order logic for Kripke models, we introduce monadic second-order logic interpreted over coalgebras for an arbitrary set functor. We then consider invariance under behavioral equivalence of MSO-formulas.
Enqvist, Sebastian +2 more
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Completion of continuity spaces with uniformly vanishing asymmetry [PDF]
, 2014 The classical Cauchy completion of a metric space (by means of Cauchy sequences) as well as the completion of a uniform space (by means of Cauchy filters) are well-known to rely on the symmetry of the metric space or uniform space in question.
Chand, Alveen, Weiss, Ittay
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Interpolation functor and computability
Theoretical Computer Science, 2002 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Neat embeddings as adjoint situations
, 2013 We view the neat reduct operator as a functor that lessens dimensions from CA_{\alpha+\omega} to CA_{\alpha} for infinite ordinals \alpha. We show that this functor has no right adjoint. Conversely for polyadic algebras, and several reducts thereof, like
Ahmed, Tarek Sayed
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, 2016 We introduce a C*-algebra A(x,Q) attached to the cluster x and a quiver Q. If Q(T) is the quiver coming from a triangulation T of the Riemann surface S with a finite number of cusps, we prove that the primitive spectrum of A(x,Q(T)) times R is ...
Nikolaev, Igor
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Smoothness of definite unitary eigenvarieties at critical points [PDF]
, 2017 We compute an upper bound for the dimension of the tangent spaces at classical points of certain eigenvarieties associated with definite unitary groups, especially including the so-called critically refined cases. Our bound is given in terms of "critical
Bergdall, John
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