Results 21 to 30 of about 74,719 (203)
Subalgebras of Orthomodular Lattices [PDF]
Order, 2010 Sachs showed that a Boolean algebra is determined by its lattice of subalgebras. We establish the corresponding result for orthomodular lattices. We show that an orthomodular lattice L is determined by its lattice of subalgebras Sub(L), as well as by its poset of Boolean subalgebras BSub(L).
John Harding, Mirko Navara
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Walailak Journal of Science and Technology, 2013 The study of SU-Algebra was initiated by Supawadee Keawrahun and Utsanee Leerawat. This paper introduces the notion of Bifuzzy SU-subalgebra and deals with some of their basic but interesting properties related to the Cartesian product and Homomorphism ...
Prakasam MURALIKRISHNA +1 more
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Karpatsʹkì Matematičnì Publìkacìï, 2023 We consider the subalgebra of the Fréchet algebra of entire functions of bounded type, generated by a countable set of algebraically independent homogeneous polynomials on the complex Banach space $X.$ We investigate the spectrum of this subalgebra in ...
S.I. Vasylyshyn
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On Neutrosophic Vague Binary BZMZ^dM Sub-algebra of BZMZ^dM-algebra in Neutrosophic Vague Binary Sets [PDF]
Neutrosophic Sets and Systems, 2021 In Model theory, common algebraic structures found are Lattices and Boolean Algebras. In the broad field of research, various algebraic structures can be introduced for a set. BCK, BCI, BCH, BH etc. are some of them.
P. B. Remya, A. Francina Shalini
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Super-Jordanian Quantum Superalgebra ${\cal U}_{h}(osp(2/1))$ [PDF]
, 2003 A triangular quantum deformation of $ osp(2/1) $ from the classical $r$-matrix including an odd generator is presented with its full Hopf algebra structure. The deformation maps, twisting element and tensor operators are considered for the deformed $ osp(
Aizawa, N., Chakrabarti, R., Segar, J.
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Journal of Algebra, 2017 Let $\textbf{k}$ be an algebraically closed field. We classify all maximal $\textbf{k}$-subalgebras of any one-dimensional finitely generated $\textbf{k}$-domain. In dimension two, we classify all maximal $\textbf{k}$-subalgebras of $\textbf{k}[t, t^{-1}, y]$.
Stefan Maubach, Immanuel Stampfli
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On Multipolar Intuitionistic Fuzzy B-Algebras
Mathematics, 2020 In this paper, we discuss the notion of an m-polar fuzzy (normal) subalgebra in B-algebras and its related properties. We consider characterizations of an m-polar fuzzy (normal) subalgebra. We define the concept of an m-polar intuitionistic fuzzy (normal)
Rajab Ali Borzooei +3 more
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T-MBJ Neutrosophic Set Under M Subalgebra [PDF]
Neutrosophic Sets and Systems, 2020 In this paper, the idea of T-MBJ neutrosophic set is introduced in which MBJ-neutrosophic set is used to present this new set called T-MBJ neutrosophic set.
Mohsin Khalid, Neha Andaleeb Khalid
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Journal of Algebra, 1995 The authors begin a theory of Cartan subalgebras for Lie algebras of arbitrary dimension. Let \(L\) be a Lie algebra over a field \(K\). A subalgebra \(H\) of \(L\) is called a Cartan subalgebra of \(L\) if the elements of \(H\) act locally ad-nilpotently on \(H\) and \(H\) is its own normalizer in \(L\).
Billig, Y., Pianzola, A.
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On the variety of Lagrangian subalgebras, II [PDF]
Annales Scientifiques de l’École Normale Supérieure, 2001 When ${\frak g}$ is a complex semisimple Lie algebra, we study the variety ${\mathcal L}$ of subalgebras of ${\frak g}\oplus{\frak g}$ that are maximally isotropic with respect to $K_1 - K_2$, where $K_i$ is the Killing form on the ith factor. We show the irreducible components of ${\mathcal L}$ are smooth, classify them in terms of the generalized ...
Evens, S, Lu, JH
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