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Let R be a subring of the rationals. We want to investigate self splitting R-modules G that is Ext_R(G,G)=0 holds. For simplicity we will call such modules splitters. Our investigation continues math.LO/9910159. In math.LO/9910159, we…

Logic · Mathematics 2007-05-23 Ruediger Goebel , Saharon Shelah

Given an arbitrary sheaf $\mathcal{E}$ of $\mathcal{A}$-modules (or $\mathcal{A}$-module in short) on a topological space $X$, we define \textit{annihilator sheaves} of sub-$\mathcal{A}$-modules of $\mathcal{E}$ in a way similar to the…

Symplectic Geometry · Mathematics 2008-02-29 A. Mallios , P. P. Ntumba

Basic aspects of the equiaffine geometry of level sets are developed systematically. As an application there are constructed families of $2n$-dimensional nondegenerate hypersurfaces ruled by $n$-planes, having equiaffine mean curvature…

Differential Geometry · Mathematics 2017-11-06 Daniel J. F. Fox

For many small-signal particle physics analyses, Wilks' theorem, a simplifying assumption that presumes log-likelihood asymptotic normality, does not hold. The most common alternative approach applied in particle physics is a highly…

High Energy Physics - Experiment · Physics 2025-01-16 Joshua Villarreal , John M. Hardin , Janet M. Conrad

We introduce the notion of pseudo-algebraicity to study atomic models of first order theories (equivalently models of a complete sentence of $L_{\omega_1,\omega}$. Theorem: Let $T$ be any complete first-order theory in a countable language…

Logic · Mathematics 2015-03-03 John T. Baldwin , Michael C. Laskowski , Saharon Shelah

Let D be a quaternion division algebra over a non-archimedean local field F of characteristic zero. This article demonstrates the existence and uniqueness of the symplectic model for a family of Zelevinsky modules of GL(n, D) to a family of…

Representation Theory · Mathematics 2026-03-02 Hariom Sharma

Light Dirac neutrino of mass of mass of the order of few eV is obtained in an $SU(2)_L\times U(1)_Y$ model with an extended Higgs sector and right-handed neutrinos. Small neutrino mass is generated at the tree level through small effective…

High Energy Physics - Phenomenology · Physics 2007-05-23 Ambar Ghosal

Augmenting the Standard Model by three right-handed neutrinos allows for an anomaly-free gauge group extension G_max = U(1)_(B-L) x U(1)_(L_e-L_mu) x U(1)_(L_mu-L_tau). While simple U(1) subgroups of G_max have already been discussed in the…

High Energy Physics - Phenomenology · Physics 2012-07-13 Takeshi Araki , Julian Heeck , Jisuke Kubo

We study a class of non-exotic minimal $U(1) '$ extensions of the Standard Model, which includes all scenarios that are anomaly-free with the ordinary fermion content augmented by one Right-Handed neutrino per generation, wherein the new…

High Energy Physics - Phenomenology · Physics 2017-04-25 Elena Accomando , Claudio Coriano , Luigi Delle Rose , Juri Fiaschi , Carlo Marzo , Stefano Moretti

Using an infinitary version of the Hypergraph Removal Lemma due to Towsner, we prove a model-theoretic higher amalgamation result. In particular, we obtain an independent amalgamation property which holds in structures which are measurable…

Logic · Mathematics 2023-11-08 David M. Evans

We give a simple proof of a standard zero-free region in the $t$-aspect for the Rankin--Selberg $L$-function $L(s,\pi \times \widetilde{\pi})$ for any unitary cuspidal automorphic representation $\pi$ of $\mathrm{GL}_n(\mathbb{A}_F)$ that…

Number Theory · Mathematics 2019-07-24 Peter Humphries

Within low scale theories traditional see-saw and scalar triplet mechanisms, for neutrino mass suppression, do not work out anymore and for realistic model building some new ideas are needed. In this paper we suggest mechanism, different…

High Energy Physics - Phenomenology · Physics 2016-09-06 Zurab Tavartkiladze

We investigate the general group structure of gauge-Higgs unified models. We find that a given embedding of the \sm\ gauge group will imply the presence of additional light vectors, except for a small set of special cases, which we…

High Energy Physics - Phenomenology · Physics 2010-12-13 Alfredo Aranda , José Wudka

We present a uniform method of density elimination for several semilinear substructural logics. Especially, the density elimination for the involutive uninorm logic IUL is proved. Then the standard completeness of IUL follows as a lemma by…

Logic · Mathematics 2018-04-26 SanMin Wang

Seesaw models with a slightly broken lepton number symmetry can explain small neutrino masses, and allow for low-scale leptogenesis. We make a thorough analysis of leptogenesis within the simplest model with two right-handed (RH) neutrinos…

High Energy Physics - Phenomenology · Physics 2010-04-21 Takehiko Asaka , Steve Blanchet

The minimal Type I see-saw model cannot explain the observed neutrino masses and the baryon asymmetry of the Universe via hierarchical thermal leptogenesis without ceding naturalness. We show that this conclusion can be avoided by adding a…

High Energy Physics - Phenomenology · Physics 2015-08-26 Jackson D. Clarke , Robert Foot , Raymond R. Volkas

The Type I, II and hybrid (I+II) seesaw mechanism, which explain why neutrinos are especially light, are consequences of the left-right symmetric model (LRSM). They can be classified by the ranges of parameters of LRSM. We show that a…

High Energy Physics - Phenomenology · Physics 2009-03-04 M. J. Luo , Q. Y. Liu

Not yet. ALEPH's recent exclusion limit employs an aggressive determination of theoretical uncertainties using a simplified application of the Bayesian method. The validity of their analysis can be evaluated by its further implications,…

High Energy Physics - Phenomenology · Physics 2007-05-23 Glennys R. Farrar

We suggest new setup where SUSY breaking spurion F-term possesses lepton number. This setup not only modifies sparticle mass spectra but also realizes several new models, where neutrino mass is naturally induced through radiative…

High Energy Physics - Phenomenology · Physics 2011-06-28 Naoyuki Haba , Tetsuo Shindou

We obtain a nature generalization for an affine Sierpinski carpet and Sierpinski triangle to $n$-dimensional space, by using the generations and characterizations of affinely-equivalent Sierpinski carpet. Exactly, in this paper, a Menger…

Differential Geometry · Mathematics 2017-11-22 Yun Yang , Yanhua Yu
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