Results 51 to 60 of about 414 (112)
, 2005 Based on the vertex-face correspondence, we give an algebraic analysis formulation of correlation functions of the $k\times k$ fusion eight-vertex model in terms of the corresponding fusion SOS model. Here $k\in Z_{>0}$. A general formula for correlation
Andrews +41 more
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BCI/BCK- quantum algebra [PDF]
, 2021 The paper contains an investigation of the notion of BCI-algebras and BCK-algebras. The concept of quantale was created in 1984 to develop a framework for non-commutative spaces and quantum mechanics with a view toward non-commutative logic ...
Tabuni, Muna
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Quantum Algebra From Generalized Q-Algebra [PDF]
, 2021 The paper contains an investigation of the notion of Q-algebras. A brief introduction toquantum mechanics is given.A brief introduction to BCI/BCK/BCH-algebra are given. A new generalization of Q-algebrahas been introduced.
Tabuni, Muna
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, 2021 In this article, BRK-Algebras presents the idea of hyper structure and some related properties are discussed. In addition, we present the concept of the hyper BRK-ideal of a hyper BRK-algebra. A few characteristics are obtained.
et. al., P. Srinivasa Rao,
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A study on doubt fuzzy BCK/BCI-algebras and other algebraic structures [PDF]
, 2020 Fuzzy set theories provide strict mathematical frameworks using vague phenomena and can be precisely and rigorously studied. The core theories in mathematics such as algebra, topology, lattices and analysis are subject to fuzzi cation. Many researchers
Bej, Tripti, Pal, Madhumangal
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, 2018 This book provides a timely overview of topics in fuzzy mathematics. It lays the foundation for further research and applications in a broad range of areas.
Etienne E. Kerre, John Mordeson
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Ratio Mathematica, 1997 In this note the notion of a hyper BCK-algebra which is a generalization of a BCK-algebra introduced, and some basic properties for this algebra are proved.
M. Bolurian, A. Hasankhani
doaj
Topologies on a Hyper Sum and Hyper Product of Two Hyper BCK-algebras
European Journal of Pure and Applied Mathematics, 2019 Given a hyper BCK-algebra (H, ∗, 0), each of the families BL(H) = {LH(A) : ∅ 6=A ⊆ H} and BR(H) = {RH(A) : ∅ 6= A ⊆ H} forms a base for some topology on H, where LH(A) = {x ∈ H : x a, ∀a ∈ A} and RH(A) = {x ∈ H : a x, ∀a ∈ A} for any subset A of H. In this paper, we determine the bases of the topologies induced by the hyper sum H1
Rachel Moridas Patangan +1 more
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Quasi-Isometric Embeddings of Symmetric Spaces
, 2017 We prove a rigidity theorem that shows that, under many circumstances, quasi-isometric embeddings of equal rank, higher rank symmetric spaces are close to isometric embeddings.
Fisher, David, Whyte, Kevin
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Some Closure Operators and Topologies on a Hyper BCK-algebra
European Journal of Pure and Applied Mathematics, 2020 Given a hyper BCK-algebra (H,*,0), we introduce some subsets of H and use them to generate two closure opeeatots on H. In this paper we show that each of tje two closurenoperators on H can be utilized to form a base for some topology on H.
Rachel Moridas Patangan +1 more
openaire +2 more sources