Results 11 to 20 of about 418,034 (290)
An equivalence functor between local vector lattices and vector lattices [PDF]
Categories and General Algebraic Structures with Applications, 2018 We call a local vector lattice any vector lattice with a distinguished positive strong unit and having exactly one maximal ideal (its radical). We provide a short study of local vector lattices.
Karim Boulabiar
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Vector-Vector Scattering on the Lattice [PDF]
EPJ Web of Conferences, 2018 In this work we present an extension of the LüScher formalism to include the interaction of particles with spin, focusing on the scattering of two vector particles.
Romero-López Fernando +2 more
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Free Vector Lattices and Free Vector Lattice Algebras [PDF]
, 2021 37 pages. Some typos corrected. Final version, to be published in 2021 by Birkh\"auser in `Positivity and its Applications', Proceedings of the Positivity X conference from 8-12 July 2019 in Pretoria.
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Production equilibria in vector lattices [PDF]
Economic Theory, 2001 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Monique Florenzano, Valeri Marakulin
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Multiband vector plasmonic lattice solitons [PDF]
Optics Letters, 2013 4 pages, 4 figures, Version2 ...
Kou, Yao, Ye, Fangwei, Chen, Xianfeng
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Unital hyperarchimedean vector lattices [PDF]
, 2013 We prove that the category of unital hyperarchimedean vector lattices is equivalent to the category of Boolean algebras. The key result needed to establish the equivalence is that, via the Yosida representation, such a vector lattice is naturally ...
Ball, Richard N., Marra, Vincenzo
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On the Sperner property and Gorenstein Algebras Associated to Matroids [PDF]
Discrete Mathematics & Theoretical Computer Science, 2012 We introduce a certain class of algebras associated to matroids. We prove the Lefschetz property of the algebras for some special cases. Our result implies the Sperner property for the Boolean lattice and the vector space lattice.
Toshiaki Maeno, Yasuhide Numata
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Journal of Kufa for Mathematics and Computer, 2010 In this paper, we review here some of the ideas we have encountered in Orlicz function and define S*- Orlicz lattice. We have proved that S*-Orlicz space (X, ||.||F) is a normed S*-Vector Lattice, complete and therefore, it's a Banach S*-Vector Lattice.
Falah Hasan Sarhan +1 more
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Crystals, 2022 Perovskite materials have high potential for the renewable energy sources such as solar PV cells, fuel cells, etc. Different structural distortions such as crystal structure and lattice parameters have a critical impact on the determination of the ...
Sams Jarin +6 more
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Unbounded p-Convergence in Lattice-Normed Vector Lattices [PDF]
Siberian Advances in Mathematics, 2019 A net $x_ $ in a lattice-normed vector lattice $(X,p,E)$ is unbounded $p$-convergent to $x\in X$ if $p(|x_ -x|\wedge u)\xrightarrow{o} 0$ for every $u\in X_+$. This convergence has been investigated recently for $(X,p,E)=(X,\lvert\cdot \rvert,X)$ under the name of $uo$-convergence, for $(X,p,E)=(X,\lVert\cdot\rVert,{\mathbb R})$ under the name of $un$
Aydın A. +3 more
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