Results 21 to 30 of about 24,849,887 (362)
Neutro-Sigma Algebras and Anti-Sigma Algebras [PDF]
Neutrosophic Sets and Systems, 2022 Neutro-algebra structures play a significant role in the neutrosophic theory. Especially, with the help of neutroalgebraic structures; neutrosophic theory makes a valuable addition to the classical theory.
Memet Şahin
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Fundamental Relation on HvBE-Algebras
Bulletin of the Section of Logic, 2023 In this paper, we are going to introduce a fundamental relation on \(H_{v}BE\)-algebra and investigate some of properties, also construct new \((H_{v})BE\)-algebras via this relation.
Farzad Iranmanesh +2 more
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Logical Methods in Computer Science, 2017 In this paper we investigate important categories lying strictly between the Kleisli category and the Eilenberg-Moore category, for a Kock-Z\"oberlein monad on an order-enriched category. Firstly, we give a characterisation of free algebras in the spirit of domain theory.
Dirk Hofmann, Lurdes Sousa
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Linear Algebra and Smarandache Linear Algebra [PDF]
, 2003 The present book, on Smarandache linear algebra, not only studies the Smarandache analogues of linear algebra and its applications, it also aims to bridge the need for new research topics pertaining to linear algebra, purely in the algebraic sense.
Vasantha, Kandasamy
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A generalization of UP-algebras: Weak UP-algebras [PDF]
Songklanakarin Journal of Science and Technology (SJST), 2021 Many logical algebras such as BE-, KU- and BCC-algebras have their weak version as generalization. It is known that a CI-algebra is a weak version of a BE-algebra, a JU-algebra is a weak version of a KU-algebra, and a BZ-algebra is a weak version of a ...
Aiyared Iampan, Daniel Abraham Romano
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The structure of algebraic Baer ∗-algebras
Pacific Journal of Mathematics, 2022 The purpose of this note is to describe when a general complex algebraic $^*$-algebra is pre-$C^*$-normed, and to investigate their structure when the $^*$-algebras are Baer $^*$-rings in addition to algebraicity. As a main result we prove the following theorem for complex algebraic Baer $^*$-algebras: every $^*$-algebra of this kind can be decomposed ...
Szűcs, Zsolt, Takács, Balázs
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Quadratic algebras as commutants of algebraic Hamiltonians in the enveloping algebra of Schrödinger algebras [PDF]
Annals of Physics, 2022 We discuss a procedure to determine finite sets $\mathcal{M}$ within the commutant of an algebraic Hamiltonian in the enveloping algebra of a Lie algebra $\mathfrak{g}$ such that their generators define a quadratic algebra. Although independent from any realization of Lie algebras by differential operators, the method is partially based on an ...
Rutwig Campoamor-Stursberg +1 more
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Algebraic Algebras with Involution [PDF]
Proceedings of the American Mathematical Society, 1972 The following theorem is proved: Let R R be an algebra with involution over an uncountable field
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On RM-algebras with an additional condition [PDF]
Journal of Mahani Mathematical ResearchIn this paper, we apply a new condition to RM-algebras. We obtain some relations among this condition with another axioms in some algebras of logic and some examples are given to illustrate them. %It is proved We prove that the relation derived from this
Akbar Rezaei
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Baxter algebras and Hopf algebras [PDF]
Transactions of the American Mathematical Society, 2003 By applying a recent construction of free Baxter algebras, we obtain a new class of Hopf algebras that generalizes the classical divided power Hopf algebra. We also study conditions under which these Hopf algebras are isomorphic.
Andrews, George E. +3 more
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