نتایج جستجو برای: $Omega$-algebra

تعداد نتایج: 96763  

2005
Claude Bolduc Jules Desharnais

We propose axioms for 1-free omega algebra, typed 1-free or 1-free variants. We set up a matrix algebra over typed 1-free omega algebras by lift-. This PDF book incorporate omega algebra guide. To download free towards a typed omega algebra springer you need to register. Pre-Algebra Alpha Omega Academy Pre-Algebra Alpha Omega Academy Projects will be graded in the order that they are received. ...

In this paper,  pseudo-amenability and pseudo-Connes amenability of weighted semigroup algebra $ell^1(S,omega)$ are studied. It is proved that pseudo-Connes amenability and pseudo-amenability of weighted group algebra $ell^1(G,omega)$ are the same. Examples are given to show that the class of $sigma$-Connes amenable dual Banach algebras is larger than that of Connes amenable dual Banach algebras.

2011
Walter Guttmann

We propose axioms for 1-free omega algebra, typed 1-free omega algebra and typed omega algebra. They are based on Kozen’s axioms for 1-free and typed Kleene algebra and Cohen’s axioms for the omega operation. In contrast to Kleene algebra, several laws of omega algebra turn into independent axioms in the typed or 1-free variants. We set up a matrix algebra over typed 1-free omega algebras by li...

‎Let $Omega$ be a class of unital‎ ‎$C^*$-algebras‎. ‎We introduce the notion of a local tracial $Omega$-algebra‎. ‎Let $A$ be an $alpha$-simple unital local tracial $Omega$-algebra‎. ‎Suppose that $alpha:Gto $Aut($A$) is an action of a finite group $G$ on $A$‎ ‎which has a certain non-simple tracial Rokhlin property‎. ‎Then the crossed product algebra‎ ‎$C^*(G,A,alpha)$ is a unital local traci...

Let $A$ be a Banach algebra, $\Omega(A)$ be the character space of $A$ and $\alpha\in\Omega(A)$. In this paper, we examine the characteristics of $\alpha$-projective (injective) $A$-modules and demonstrate that these character-based $A$-modules also satisfy well-known classical homological properties on Banach $A$-modules.

Journal: :categories and general algebraic structures with applications 2015
camell kachour

in this article we introduce the notion of textit{fractal $omega$-operad} emerging from  a natural $omega$-operad associated to any coglobular object in the category of higher operads in batanin's sense, which in fact is a coendomorphism $omega$-operads. we have in mind coglobular object of higher operads which algebras are kind of higher transformations. it follows that this natural $omega$-op...

Journal: :bulletin of the iranian mathematical society 0
j. yang department of mathematics‎, ‎shanghai maritime university‎, ‎shanghai 200135‎, ‎china. q. fan department of mathematics‎, ‎shanghai maritime university‎, ‎shanghai 200135‎, ‎china.

‎let $omega$ be a class of unital‎ ‎$c^*$-algebras‎. ‎we introduce the notion of a local tracial $omega$-algebra‎. ‎let $a$ be an $alpha$-simple unital local tracial $omega$-algebra‎. ‎suppose that $alpha:gto $aut($a$) is an action of a finite group $g$ on $a$‎ ‎which has a certain non-simple tracial rokhlin property‎. ‎then the crossed product algebra‎ ‎$c^*(g,a,alpha)$ is a unital local traci...

     In this article we introduce the notion of textit{Fractal $omega$-operad} emerging from  a natural $omega$-operad associated to any coglobular object in the category of higher operads in Batanin's sense, which in fact is a coendomorphism $omega$-operads. We have in mind coglobular object of higher operads which algebras are kind of higher transformations. It follows that this natural $omeg...

Journal: :The Journal of Logic and Algebraic Programming 2012

2011
Michael R. Laurence Georg Struth

We study a weak variant of omega algebra, where one of the usual star induction axioms is absent, in the context of recursive regular equations. We present abstract conditions for explicitly defining the omega operation and use them for proving an algebraic variant of Arden’s rule for solving such equations. We instantiate these results in concrete models—languages, traces and relations—showing...

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