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The notion of retrocell in a double category with companions is introduced and its basic properties established. Explicit descriptions in some of the usual double categories are given. Monads in a double category provide an important…

Category Theory · Mathematics 2023-06-19 Robert Paré

We introduce the notion of primitive elements in arbitrary truncated $p$-divisible groups. By design, the scheme of primitive elements is finite and locally free over the base. Primitive elements generalize the "points of exact order $N$,"…

Number Theory · Mathematics 2017-06-08 Robert Kottwitz , Preston Wake

We study deformations of complex projective varieties that are homotopically or homologically trivial. We formulate several conjectures and give some examples and partial answers.

Complex Variables · Mathematics 2012-01-16 Javier Fernandez de Bobadilla , János Kollár

We propose a model-theoretic structure for Shimura varieties and give necessary and sufficient conditions to obtain categoricity. We show that these conditions are directly related to important conjectures in number theory coming from…

Logic · Mathematics 2018-12-18 Sebastian Eterović

We give an algorithm to enumerate all primitive abundant numbers (briefly, PANs) with a fixed $\Omega$ (the number of prime factors counted with their multiplicity), and explicitly find all PANs up to $\Omega=6$, count all PANs and…

Number Theory · Mathematics 2019-11-11 Gianluca Amato , Maximilian F. Hasler , Giuseppe Melfi , Maurizio Parton

Some nice preduals of $l_1$ are presented

Functional Analysis · Mathematics 2011-02-22 Stefano Rossi

Starting from certain perverse sheaves on an abelian variety, including the intersection cohomology sheaves of curves and smooth ample divisors, we construct a semisimple super-Tannakian category.

Algebraic Geometry · Mathematics 2007-06-13 Rainer Weissauer

We reduce the problem of the projective normality of polarized abelian varieties to check the rank of very explicit matrices. This allow us to prove some results on normal generation of primitive line bundles on abelian threefolds and…

Algebraic Geometry · Mathematics 2007-05-23 Luis Fuentes Garcia

In this paper we start a classification of certain global integrals. First, we use the language of unipotent orbits to write down a family of global integrals. We then classify all those integrals which satisfy the dimension equation we…

Representation Theory · Mathematics 2015-04-09 David Ginzburg

In this article we establish certain variants of the Inverse Cluster Size problem. We introduce the notion of primitive extensions and establish the Primitive variant of the problem. Precisely, we prove the existence of primitive extensions…

Number Theory · Mathematics 2026-03-03 Shubham Jaiswal , M Krithika , P Vanchinathan

We introduce the primitivity of Fricke families, and give some examples. As its application, we first construct generators of the function field of the modular curve of level $N$ in terms of Fricke functions and Siegel functions,…

Number Theory · Mathematics 2016-11-14 Ho Yun Jung , Ja Kyung Koo , Dong Hwa Shin

We characterize simple complex abelian varieties and simple abelian surfaces in terms of primitivity of translation automorphisms. Applying this together with a result due to Diller and Favre, we then classify all primitive birational…

Algebraic Geometry · Mathematics 2014-12-16 Keiji Oguiso

In this paper we answer a question posed by V.V. Batyrev. The question asked if there exists a complete regular fan with more than quadratically many primitive collections. We construct a smooth projective toric variety associated to a…

alg-geom · Mathematics 2016-08-30 Serkan Hosten

We find generators for the ideals of secant varieties of Segre varieties in several the cases including the Garcia-Stillmann-Ssturmfels conjecture for four factors and prove results about their singularities.

Algebraic Geometry · Mathematics 2007-05-23 J. M. Landsberg , Jerzy Weyman

Let $G$ be a finite non-regular primitive permutation group on a set $\Omega$ with point stabiliser $G_{\alpha}$. Then $G$ is said to be extremely primitive if $G_{\alpha}$ acts primitively on each of its orbits in $\Omega \setminus…

Group Theory · Mathematics 2022-01-17 Timothy C. Burness , Melissa Lee

For polynomials of degree two over finite fields, we present an improvement of Fitzgerald's characterization (Finite Fields Appl. 9(1):117-121, 2003). We then use this new characterization to obtain an explicit, complete, and simple…

General Mathematics · Mathematics 2024-09-27 Gerardo Vega

For a positive integer $m$, a (positive definite integral) quadratic form is called primitively $m$-universal if it primitively represents all quadratic forms of rank $m$. It was proved in arXiv:2202.13573 that there are exactly $107$…

Number Theory · Mathematics 2023-09-06 Byeong-Kweon Oh , Jongheun Yoon

We give a complete characterization of countable primitive groups in several settings including linear groups, subgroups of mapping class groups, groups acting minimally on trees and convergence groups. The latter category includes as a…

Group Theory · Mathematics 2007-05-23 Tsachik Gelander , Yair Glasner

We prove a criterion for the normality of Schubert varieties in twisted affine Grassmannians in terms of the order of the algebraic fundamental group of a certain Levi subgroup, in particular in small positive characteristic. As an…

Algebraic Geometry · Mathematics 2025-10-07 Patrick Bieker

We proved that there are infinitely many cousin primes.

General Mathematics · Mathematics 2009-09-29 Shouyu Du , Zhanle Du
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