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In this work we study the classes of epsilon and nearly epsilon-strongly graded rings by a group $G$. In particular, we extend Dade's theorem to the realm of nearly epsilon-strongly graded rings. Moreover, we introduce the category…

Rings and Algebras · Mathematics 2020-10-14 Luis Martínez , Héctor Pinedo , Yerly Soler

A complex Lie supergroup can be described as a real Lie supergroup with integrable almost complex structure. The necessary and sufficient conditions on an almost complex structure on a real Lie supergroup for defining a complex Lie…

Complex Variables · Mathematics 2015-05-29 Matthias Kalus

Let $X$ be a completely regular space. For a non-vanishing self-adjoint Banach subalgebra $H$ of $C_B(X)$ which has local units we construct the spectrum $\mathfrak{sp}(H)$ of $H$ as an open subspace of the Stone-Cech compactification of…

Functional Analysis · Mathematics 2017-06-19 M. Farhadi , M. R. Koushesh

An approximation scheme is a family of homogeneous subsets $(A_n)$ of a quasi-Banach space $X$, such that $A_1 \subsetneq A_2 \subsetneq ... \subsetneq X$, $A_n + A_n \subset A_{K(n)}$, and $\bar{\cup_n A_n} = X$. Continuing the line of…

Classical Analysis and ODEs · Mathematics 2010-10-26 J. M. Almira , T. Oikhberg

A semi-Peano algebra is an algebra for which each operation is injective, and the images of the operations are pairwise disjoint. The most straightforward non-trivial kind of finitely presented semi-Peano algebra are algebras with a single…

Rings and Algebras · Mathematics 2023-06-23 Carles Cardó

A semigroup A is an abelian semigroup with identity 0. A set of positives in A is an ordered down-directed set P containing with every r an element r/2 with r/2 + r/2 = r. A continuity space is an abstract set X equipped with a map d : XxX…

General Topology · Mathematics 2008-11-18 Fleischer Isidore , Giroux Gaston

It has been well-established that particular centrophilic orbital families in non-spherical galaxies can, in principle, drive a black hole binary to shrink its orbit through three-body scattering until the black holes are close enough to…

Astrophysics of Galaxies · Physics 2018-12-12 Baile Li , Kelly Holley-Bockelmann , Fazeel Mahmood Khan

Nuclear rings, prevalent in barred galaxies, are essential to understanding gas transport toward galactic nuclei. However, the peculiar nuclear ring in our neighboring galaxy M31 remains poorly understood. Here we present a comprehensive…

Astrophysics of Galaxies · Physics 2025-03-18 Zongnan Li , Zhao Su , Sumin Wang , Yufan F. Zhou , Zhiyuan Li , Xuanyi Lyu , Fanyi Meng , Kai Zhang , Di Li , Chaowei Tsai , Jingwen Wu , Jiachang Zhang

Massive stars are known to have a high multiplicity, with examples of higher order multiples among the nearest and best studied objects. In this paper we study hierarchical multiple systems (an inner binary as a component of a wider binary)…

Solar and Stellar Astrophysics · Physics 2013-01-30 Nickolas Moeckel , Ian A. Bonnell

We make a list of finite simple groups whose group rings over a given field are serial.

Rings and Algebras · Mathematics 2017-01-16 Andrei Kukharev , Gena Puninski

There is a long history of studying Ramsey theory using the algebraic structure of the Stone-\v{C}ech compactification of discrete semigroup. It has been shown that various Ramsey theoretic structures are contained in different algebraic…

General Topology · Mathematics 2021-08-12 Dibyendu De , Pintu Debnath , Sayan Goswami

Suppose that M is an infinite structure with finite relational vocabulary such that every relation symbol has arity at most 2. If M is simple and homogeneous then its complete theory is supersimple with finite SU-rank which cannot exceed…

Logic · Mathematics 2015-04-08 Vera Koponen

In recent work of the authors the notion of a derivation being approximately semi-inner arose as a tool for investigating (approximate) amenability questions for Banach algebras. Here we investigate this property in its own right, together…

Functional Analysis · Mathematics 2019-10-10 F. Ghahramani , R. J. Loy

Structural approximations to positive, but not completely positive maps are approximate physical realizations of these non-physical maps. They find applications in the design of direct entanglement detection methods. We show that many of…

Quantum Physics · Physics 2009-11-13 J. K. Korbicz , M. L. Almeida , J. Bae , M. Lewenstein , A. Acin

Under appropriate assumptions, we generalize the concept of linear almost Poisson struc- tures, almost Lie algebroids, almost differentials in the framework of Banach anchored bundles and the relation between these objects. We then obtain…

Differential Geometry · Mathematics 2015-06-03 Patrick Cabau , Fernand Pelletier

We give a definition of associative schemes, schemes of associative rings, over a field $k,$ using the definition of completion of an associative $k$-algebra in a finite set of simple modules. We start by giving a weaker but sufficient…

Algebraic Geometry · Mathematics 2024-10-24 Arvid Siqveland

The recent discovery of narrow rings around minor bodies has raised many questions regarding their origin and current dynamics. Sharp ring boundaries seem indicative of shepherding moonlets, but none have been found. All rings lie close to…

Earth and Planetary Astrophysics · Physics 2025-10-17 C. Beaugé , E. Gianuzzi , N. Trógolo , A. M. Leiva , F. A. Zoppetti , M. Cerioni

We construct a class of supersymmetric boundary interactions in N=2 field theories on the half-space, which depend on parameters that are not at all renormalized or not renormalized in perturbation theory beyond one-loop. This can be used…

High Energy Physics - Theory · Physics 2007-05-23 Kentaro Hori

We recall the notion of nearest integer continued fractions over the Euclidean imaginary quadratic fields $K$ and characterize the "badly approximable" numbers, ($z$ such that there is a $C(z)>0$ with $|z-p/q|\geq C/|q|^2$ for all $p/q\in…

Number Theory · Mathematics 2018-09-21 Robert Hines

Mathematicians tend to use the phrase "arbitrarily close" to mean something along the lines of "every neighborhood of a point intersects a set". Taking the latter statement as a technical definition for arbitrarily close leads to an…

History and Overview · Mathematics 2022-08-11 John A. Rock