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Related papers: Genericity under parahoric restriction

200 papers

The subject is partial desingularization preserving the normal crossings singularities of an algebraic or analytic variety X (over the complex field or over an uncountable algebraically closed field of characteristic zero, in the algebraic…

Algebraic Geometry · Mathematics 2026-02-11 André Belotto da Silva , Edward Bierstone

We give a survey of some known results and of the many open questions in the study of generic phenomena in geometrically interesting groups.

Geometric Topology · Mathematics 2012-11-29 Igor Rivin

We classify globally irreducible representations of alternating groups and double covers of symmetric and alternating groups. In order to achieve this classification we also completely characterise irreducible representations of such groups…

Representation Theory · Mathematics 2024-10-29 Matthew Fayers , Lucia Morotti

In this paper, we explore when a locally finite triangulated category has dimension zero or finite representation type. We also study generation of derived categories by orthogonal subcategories.

Representation Theory · Mathematics 2018-01-30 Takuma Aihara , Ryo Takahashi

A discretisation scheme that preserves topological features of a physical problem is extended so that differential geometric structures can be approximated in a consistent way thus giving access to the study of physical systems which are…

High Energy Physics - Theory · Physics 2007-05-23 Vivien de Beauce , Siddhartha Sen

We show that generic vanishing fails for singular varieties and in characteristic p>0.

Algebraic Geometry · Mathematics 2013-09-09 Christopher D Hacon , Sándor J Kovács

We generalize the concept of affine locally symmetric spaces for parabolic geometries. We discuss mainly $|1|$--graded geometries and we show some restrictions on their curvature coming from the existence of symmetries. We use the theory of…

Differential Geometry · Mathematics 2009-09-03 Lenka Zalabova

We study the completion of a group relative to a Zariski dense representation in a reductive algebraic group over a field $k$. The characteristic zero case was worked out previously by R. Hain; we extend his results to arbitrary…

K-Theory and Homology · Mathematics 2016-09-07 Kevin P. Knudson

We define the notion of generic cut between models of ZFC and give some examples.

Logic · Mathematics 2015-01-29 Mohammad Golshani

In a previous paper, we provided some update in the treatment of the finiteness theorem for rational maps of finite degree from a fixed variety to varieties of general type. In the present paper we present another improvement, introducing…

Algebraic Geometry · Mathematics 2012-03-13 Lucio Guerra , Gian Pietro Pirola

In this paper, we introduce a family of topological spaces that captures the existence of preservation theorems. The structure of those spaces allows us to study the relativisation of preservation theorems under suitable definitions of…

Logic in Computer Science · Computer Science 2024-04-17 Aliaume Lopez

We study limiting lines on degenerations of generic hypersurfaces in $P^n$.

alg-geom · Mathematics 2008-02-03 Xian Wu

This memoir is concerned with the generic dynamical properties of conservative homeomorphisms of compact manifolds. Several important techniques allowing to prove genericity results are presented: we emphasize the important role played by…

Dynamical Systems · Mathematics 2012-07-11 Pierre-Antoine Guihéneuf

With this work we initiate a study of the representations of a unipotent group over a field of characteristic zero from the modular point of view. Let $G$ be such a group. The stack of all representations of a fixed finite dimension $n$ is…

Algebraic Geometry · Mathematics 2010-02-26 Ishai Dan-Cohen

We prove a criterion for the irreducibility of an integral group representation \rho over the fraction field of a noetherian domain R in terms of suitably defined reductions of \rho at prime ideals of R. As applications, we give…

Number Theory · Mathematics 2010-02-17 M. Longo , S. Vigni

We establish the unicity of types for depth-zero supercuspidal representations of an arbitrary $p$-adic group $G$, showing that each depth-zero supercuspidal representation of $G$ contains a unique conjugacy class of typical representations…

Representation Theory · Mathematics 2021-02-01 Peter Latham

We redevelop persistent homology (topological persistence) from a categorical point of view. The main objects of study are diagrams, indexed by the poset of real numbers, in some target category. The set of such diagrams has an interleaving…

Algebraic Topology · Mathematics 2014-05-13 Peter Bubenik , Jonathan A. Scott

In this paper, we extend the work in "Morita's Theory for the Symplectic Groups" to split reductive groups. We construct and study the holomorphic discrete series representation and the principal series representation of a split reductive…

Representation Theory · Mathematics 2014-11-25 Zhi Qi

We review the method of differential renormalization, paying special attention to a new constrained version for symmetric theories.

High Energy Physics - Phenomenology · Physics 2011-04-15 F. del Aguila , M. Perez-Victoria

Parametric unfolding of a true distribution distorted due to finite resolution and limited efficiency for the registration of individual events is discussed. Details of the computational algorithm of the unfolding procedure are presented.

Data Analysis, Statistics and Probability · Physics 2020-07-08 Nikolay Gagunashvili
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