Results 21 to 30 of about 1,092 (279)
Dualities for subresiduated lattices [PDF]
Algebra universalis, 2021 A subresiduated lattice is determined by a bounded lattice \(L\) together with a bounded sublattice \(D\leq L\) where \(D\) has the property that for every \(a, b\in L\) there is a largest \(c\in D\) such that \(c\wedge a\leq b\). One writes \(a\to b\) for this \(c\).
Celani, Sergio Arturo +2 more
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Narain CFTs from qudit stabilizer codes
SciPost Physics Core, 2023 We construct a discrete subset of Narain CFTs from quantum stabilizer codes with qudit (including qubit) systems whose dimension is a prime number. Our construction exploits three important relations.
Kohki Kawabata, Tatsuma Nishioka, Takuya Okuda
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Space-Dependent Symmetries and Fractons
Frontiers in Physics, 2022 There has been a surge of interest in effective non-Lorentzian theories of excitations with restricted mobility, known as fractons. Examples include defects in elastic materials, vortex lattices or spin liquids.
Kevin T. Grosvenor +5 more
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Topological duality for orthomodular lattices
Mathematical Logic Quarterly, 2023 AbstractA class of ordered relational topological spaces is described, which we call orthomodular spaces. Our construction of these spaces involves adding a topology to the class of orthomodular frames introduced by Hartonas, along the lines of Bimbó's topologization of the class of orthoframes employed by Goldblatt in his representation of ...
Joseph McDonald, Katalin Bimbó
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Computer Sciences & Mathematics Forum, 2023 Alexander Grothendieck suggested creating a new branch of topology, called “topologie modérée”. In a paper by N. A’Campo, L. Ji, and A. Papadopoulos the authors conclude that no such tame topology has been developed at a purely topological level.
Artur Piękosz
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A coalgebraic treatment of conditional transition systems with upgrades [PDF]
Logical Methods in Computer Science, 2018 We consider conditional transition systems, that model software product lines with upgrades, in a coalgebraic setting. By using Birkhoff's duality for distributive lattices, we derive two equivalent Kleisli categories in which these coalgebras live ...
Harsh Beohar +4 more
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Duality analysis on random planar lattices [PDF]
Physical Review E, 2012 10 pages, 10 ...
Ohzeki, Masayuki, Fujii, Keisuke
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On the positive Dimant strongly $p$-summing multilinear operators
Karpatsʹkì Matematičnì Publìkacìï, 2020 In 2003, Dimant V. has defined and studied the interesting class of strongly $p$-summing multilinear operators. In this paper, we introduce and study a new class of operators between two Banach lattices, where we extend the previous notion to the ...
A. Bougoutaia, A. Belacel, H. Hamdi
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Duality in Vector Lattices [PDF]
Proceedings of the American Mathematical Society, 1957 Introduction. We shall prove an abstract theorem on the duality of vector lattices. It is powerful and general enough to yield quickly the duality of both the classical examples of concrete vector lattices as well as various abstract analogs of these lattices.
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Self-Dual Criticality in Three-Dimensional Z_{2} Gauge Theory with Matter
Physical Review X, 2021 The simplest topologically ordered phase in 2+1D is the deconfined phase of Z_{2} gauge theory (realized in the toric code, for example). This phase permits a duality that exchanges electric and magnetic excitations (“e” and “m” particles).
Andrés M. Somoza +2 more
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