Results 11 to 20 of about 290,651 (321)

On almost \(s-\)topological vector spaces

Journal of Advanced Studies in Topology, 2018
In this paper, we introduce the notion of almost \(s-\)topological vector spaces and present some examples and counterexamples of almost \(s-\)topological vector spaces. Some general properties of almost \(s-\)topological vector spaces are investigated.
Ram, Madhu, Sharma, Shallu, Billawria, Sahil, Hussain, Amjad   +3 more
openaire   +1 more source

α-Topological Vector Spaces

Science Journal of University of Zakho, 2017
The main objective of this paper is to present the study of α-topological vector spaces. α-topological vector spaces are defined by using α-open sets and α-irresolute mappings.
Hariwan Z. Ibrahim
doaj   +1 more source

Vector Measures on Topological Spaces [PDF]

gmj, 2007
Abstract Let 𝑋 be a completely regular Hausdorff space, 𝐸 a quasi-complete locally convex space, 𝐶(𝑋) (resp. 𝐶𝑏(𝑋)) the space of all (resp. all, bounded), scalar-valued continuous functions on 𝑋, and 𝐵(𝑋) and 𝐵0(𝑋) be the classes of Borel and Baire subsets of 𝑋.
openaire   +2 more sources

Singular dimensions of the N=2 superconformal algebras. I [PDF]

, 1998
Verma modules of superconfomal algebras can have singular vector spaces with dimensions greater than 1. Following a method developed for the Virasoro algebra by Kent, we introduce the concept of adapted orderings on superconformal algebras.
Doerrzapf, Matthias, Gato-Rivera, Beatriz   +1 more
core   +3 more sources

The partition bundle of type A_{N-1} (2, 0) theory [PDF]

, 2010
Six-dimensional (2, 0) theory can be defined on a large class of six-manifolds endowed with some additional topological and geometric data (i.e. an orientation, a spin structure, a conformal structure, and an R-symmetry bundle with connection).
AS Schwarz, D Freed, D Mumford, E Witten, E Witten, E Witten, G Bonelli, GW Moore, JA Harvey, JM Maldacena, KA Intriligator, L Dolan, M Henningson, M Henningson, M Henningson, M Henningson, MJ Hopkins, Måns Henningson, R Dijkgraaf   +18 more
core   +2 more sources

Symmetry content of a generalized p-form model of Schwarz-type in d dimensions [PDF]

, 2000
We derive the vector supersymmetry and the \L-symmetry transformations for the fields of a generalized topological $p$-form model of Schwarz-type in $d$ space-time dimensions.Comment: 7 ...
Abud, Baulieu, Baulieu, Blau, Chamseddine, Chamseddine, Cima, Dayi, Gieres, Guadagnini, Ikemori, Ikemori, Lucchesi, Maggiore, Maggiore, Piguet, Pisar, Thierry-Mieg, Thomas Pisar, Wallet   +19 more
core   +3 more sources

Embedding in Topological Vector Spaces [PDF]

Proceedings of the American Mathematical Society, 1977
Let LX denote the set of all continuous linear functionals on the locally convex topological vector space X. The space L co X {L_{{\text {co}}}}X denotes LX endowed with the compact-open topology.
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An order topology in ordered topological vector spaces [PDF]

Transactions of the American Mathematical Society, 1976
An order topology Ω \Omega that can be defined on any partially-ordered space has as its closed sets those that contain the (o)-limits of all their (o)-convergent nets. In this paper we study the situation in which a topological vector space with a Schauder basis is ordered by the basis cone. In a Fréchet space (
openaire   +2 more sources

Role of Shift Vector in High-Harmonic Generation from Noncentrosymmetric Topological Insulators under Strong Laser Fields

Physical Review X, 2022
As a promising avenue to obtain a new extreme ultraviolet light source and detect electronic properties, high-harmonic generation (HHG) has been actively developed in both theory and experiment.
Chen Qian, Chao Yu, Shicheng Jiang, Tan Zhang, Jiacheng Gao, Shang Shi, Hanqi Pi, Hongming Weng, Ruifeng Lu   +8 more
doaj   +1 more source

*—Inductive limits and partition of unity

International Journal of Mathematics and Mathematical Sciences, 1989
In this note we define and discuss some properties of partition of unity on *-inductive limits of topological vector spaces. We prove that if a partition of unity exists on a *-inductive limit space of a collection of topological vector spaces, then it ...
V. Murali
doaj   +1 more source