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Several numerical indices that control the normalization of ideals are introduced and some relationships among them are derived.

Commutative Algebra · Mathematics 2010-06-24 Claudia Polini , Bernd Ulrich , Wolmer V Vasconcelos , Rafael Villarreal

Let $N(5,D_5,X)$ be the number of quintic number fields whose Galois closure has Galois group $D_5$ and whose discriminant is bounded by $X$. By a conjecture of Malle, we expect that $N(5,D_5,X) \sim C X^{1/2}$ for some constant $C$. The…

Number Theory · Mathematics 2011-11-08 Eric Larson , Larry Rolen

In this work we extend the concept of the Lipschitz saturation of an ideal defined in [5] to the context of modules in some different ways, and we prove they are generically equivalent.

Algebraic Geometry · Mathematics 2020-12-23 Terence Gaffney , Thiago F. da Silva

Errors are found in example problems from Henri Poincar\'e's paper ``M\'emoire sur les courbes d\'efinies par une \'equation diff\'erentielle.'' Examples four and five from chapter seven and examples one, two, and three from chapter nine do…

Dynamical Systems · Mathematics 2007-05-23 Roland K. W. Roeder

Our goal is to develop a limit approach for a class of problems in additive combinatorics that is analogous to the limit theory of dense graph sequences. We introduce metric, convergence and limit objects for functions on groups and for…

Combinatorics · Mathematics 2015-03-02 Balazs Szegedy

The central limit theorem, the invariance principle and the Poisson limit theorem for the hierarchy of freeness are studied. We show that for given natural m the limit laws can be expressed in terms of non-crossing partitions of depth…

Quantum Algebra · Mathematics 2014-07-25 Uwe Franz , Romuald Lenczewski

In this talk we introduce several topics in combinatorial number theory which are related to groups; the topics include combinatorial aspects of covers of groups by cosets, and also restricted sumsets and zero-sum problems on abelian…

Group Theory · Mathematics 2007-05-23 Zhi-Wei Sun

In this note we shall review recent work on generalizing rational curve counting to perturbative heterotic theories.

High Energy Physics - Theory · Physics 2007-05-23 E. Sharpe

These notes are concerned with the existence and the basic properties of the set-theoretic universes for nonstandard analysis, compiled by a beginner in the subject. It assumes a basic background in first-order logic, though the necessary…

Logic · Mathematics 2025-10-22 Peter Ouwehand

Regular polygons are characterized as area-constrained critical points of the perimeter functional with respect to particular families of perturbations in the class of polygons with a fixed number of sides. We also review recent results in…

Analysis of PDEs · Mathematics 2024-06-27 Marco Bonacini , Riccardo Cristoferi , Ihsan Topaloglu

1.An expression for the smoothed counting function in terms of the fractional derivatives of the delta-function is presented. 2. The Neumann-Dirichlet (ND) boundary problem is introduced via some elementary examples based on a functorial…

High Energy Physics - Theory · Physics 2007-05-23 J. S. Dowker

These informal notes briefly discuss various aspects of Cantor sets.

Classical Analysis and ODEs · Mathematics 2007-05-23 Stephen Semmes

We consider the problem of existence of polynomials with small norm. This range of problems has been extensively studied by many authors in the case of the unit circle (or a compact Abelian group), i.e. when the characters are bounded. In…

Functional Analysis · Mathematics 2015-05-12 A. Kushpel

New measures for the quantization of systems with constraints are discussed and applied to several examples, in particular, examples of alternative but equivalent formulations of given first-class constraints, as well as a comparison of…

Quantum Physics · Physics 2007-05-23 John R. Klauder

In this paper we are concerned with determining lower bounds of the number of limit cycles for piecewise polynomial holomorphic systems with a straight line of discontinuity. We approach this problem with different points of view: study of…

Dynamical Systems · Mathematics 2023-12-05 Armengol Gasull , Gabriel Rondón , Paulo R. da Silva

We introduce different classical characteristics used to regularize a subharmonic function and compare them. As an application we give a complete proof of a useful characterization of the modulus of continuity of such functions in terms of…

Complex Variables · Mathematics 2020-07-17 Ahmed Zeriahi

In this paper one finds:1) A simple combinatorical description of the distinguished boundary of the crown domain in terms of the affine Weyl group; 2) Optimal upper and lower bounds for holomorphically extended spherical functions; 3) First…

Representation Theory · Mathematics 2009-10-29 Bernhard Kroetz , Eric M. Opdam

Let $\{f_i:\mathbb{F}_p^i \to \{0,1\}\}$ be a sequence of functions, where $p$ is a fixed prime and $\mathbb{F}_p$ is the finite field of order $p$. The limit of the sequence can be syntactically defined using the notion of ultralimit.…

Computational Complexity · Computer Science 2015-03-27 Yuichi Yoshida

Normal and composition series of modules enumerated by ordinal numbers are studied. The Jordan-Holder theorem for them is discussed.

Representation Theory · Mathematics 2009-09-14 Ruslan Sharipov

We proved two Three Circles Theorems for harmonic functions on manifolds in integral sense. As one application, on manifold with nonnegative Ricci curvature, whose tangent cone at infinity is the unique metric cone with unique conic…

Differential Geometry · Mathematics 2016-12-21 Guoyi Xu
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