Results 1 to 10 of about 10,041 (167)
The variational structure of a nonlinear theory for spatial lattices [PDF]
Meccanica, 1996 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
David J Steigmann, Steigmann D J
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Structure Theory of Faithful Rings I. Closure Operations on Lattices [PDF]
Transactions of the American Mathematical Society, 1957 A ring having no nonzero left annihilator will be called a faithful ring. Thus, if R is a faithful ring, aRlDO for every nonzero a in R. This series of papers is concerned with the structure theory of faithful rings satisfying various types of minimum conditions. The first paper of the series gives the lattice-theoretic background of our work.
exaly +2 more sources
Gottesman-Kitaev-Preskill codes: A lattice perspective [PDF]
Quantum, 2022 We examine general Gottesman-Kitaev-Preskill (GKP) codes for continuous-variable quantum error correction, including concatenated GKP codes, through the lens of lattice theory, in order to better understand the structure of this class of stabilizer codes.
Jonathan Conrad +2 more
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PBZ*-Lattices: Structure Theory and Subvarieties [PDF]
Reports on Mathematical Logic, 2020 We investigate the structure theory of the variety of PBZ*-lattices and some of its proper subvarieties. These lattices with additional structure originate in the foundations of quantum mechanics and can be viewed as a common generalisation of orthomodular lattices and Kleene algebras expanded by an extra unary operation.
R. Giuntini, C. Muresan, F. Paoli
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On Semitopological De Morgan Residuated Lattices [PDF]
Transactions on Fuzzy Sets and Systems, 2023 The class of De Morgan residuated lattices was introduced by L. C. Holdon (Kybernetika 54(3):443-475, 2018), recently, many mathematicians have studied the theory of ideals or filters in De Morgan residuated lattices and some of them ...
Liviu-Constantin Holdon
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Regular Partial Residuated Lattices and Their Filters
Mathematics, 2022 To express wider uncertainty, Běhounek and Daňková studied fuzzy partial logic and partial function. At the same time, Borzooei generalized t-norms and put forward the concept of partial t-norms when studying lattice valued quantum effect algebras. Based
Nan Sheng, Xiaohong Zhang
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The structure of normal lattice supercharacter theories [PDF]
Algebraic Combinatorics, 2020 The character theory of finite groups has numerous basic questions that are often already quite involved: enumeration of irreducible characters, their character formulas, point-wise product decompositions, and restriction/induction between groups. A supercharacter theory is a framework for simplifying the character theory of a finite group, while ...
Aliniaeifard, Farid, Thiem, Nathaniel
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Spin Polarization and Flat Bands in Eu-Doped Nanoporous and Twisted Bilayer Graphenes
Micromachines, 2023 Advanced two-dimensional spin-polarized heterostructures based on twisted (TBG) and nanoporous (NPBG) bilayer graphenes doped with Eu ions were theoretically proposed and studied using Periodic Boundary Conditions Density Functional theory electronic ...
Iu. A. Melchakova +3 more
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Geometric Characterization of Injective Banach Lattices
Mathematics, 2021 This is a continuation of the authors’ previous study of the geometric characterizations of the preduals of injective Banach lattices. We seek the properties of the unit ball of a Banach space which make the space isometric or isomorphic to an injective ...
Anatoly Kusraev, Semën Kutateladze
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Application of automorphic forms to lattice problems
Journal of Mathematical Cryptology, 2022 In this article, we propose a new approach to the study of lattice problems used in cryptography. We specifically focus on module lattices of a fixed rank over some number field.
Düzlü Samed, Krämer Juliane
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