نتایج جستجو برای: $tau$-approximate identity
تعداد نتایج: 213921 فیلتر نتایج به سال:
this article presents a unified approach to the abstract notions of partial convolution and involution in $l^p$-function spaces over semi-direct product of locally compact groups. let $h$ and $k$ be locally compact groups and $tau:hto aut(k)$ be a continuous homomorphism. let $g_tau=hltimes_tau k$ be the semi-direct product of $h$ and $k$ with respect to $tau$. we define left and right $tau$-c...
we study the notion of bounded approximate connes-amenability for dual banach algebras and characterize this type of algebras in terms of approximate diagonals. we show that bounded approximate connes-amenability of dual banach algebras forces them to be unital. for a separable dual banach algebra, we prove that bounded approximate connes-amenability implies sequential approximate...
Application of Tau Approach for Solving Integro-Differential Equations with a Weakly Singular Kernel
In this work, the convection-diffusion integro-differential equation with a weakly singular kernel is discussed. The Legendre spectral tau method is introduced for finding the unknown function. The proposed method is based on expanding the approximate solution as the elements of a shifted Legendre polynomials. We reduce the problem to a set of algebraic equations by using operational matrices....
in this paper we investigate some hereditary properties of amenability modulo an ideal of banach algebras. we show that if (e) is a bounded approximate identity modulo i of a banach algebra a and x is a neo-unital modulo i, then (e) is a bounded approximate identity for x. moreover we show that amenability modulo an ideal of a banach algebra a can be only considered by the neo-unital modulo...
In this paper we investigate some hereditary properties of amenability modulo an ideal of Banach algebras. We show that if $(e_alpha)_alpha$ is a bounded approximate identity modulo I of a Banach algebra A and X is a neo-unital modulo I, then $(e_alpha)_alpha$ is a bounded approximate identity for X. Moreover we show that amenability modulo an ideal of a Banach algebra A can be only considered ...
let s be a locally compact topological foundation semigroup with identity and ma(s) be its semigroup algebra. in this paper, we give necessary and sufficient conditions to have abounded approximate identity in closed codimension one ideals of the semigroup algebra $m_a(s)$ of a locally compact topological foundationsemigroup with identity.
Let S be a locally compact topological foundation semigroup with identity and Ma(S) be its semigroup algebra. In this paper, we give necessary and sufficient conditions to have abounded approximate identity in closed codimension one ideals of the semigroup algebra $M_a(S)$ of a locally compact topological foundationsemigroup with identity.
We outline Tau, a practical and extensible hybrid theorem prover for first-order predicate calculus with identity. Tau is flexible and user-configurable, accepts the KIF Language, is implemented in Java, and has multiple user interfaces. Tau combines rule-based problem rewriting with Model Elimination, uses Brand’s Modification Method to implement identity, and accepts user-configurable heurist...
Tau: A Web-Deployed Hybrid Prover for First-Order Logic with Identity, with Optional Inductive Proof
We outline Tau, a practical and extensible hybrid theorem prover for first-order predicate calculus with identity. Tau is flexible and user-configurable, accepts the KIF Language, is implemented in Java, and has multiple user interfaces. Tau combines rule-based problem rewriting with Model Elimination, uses Brand’s Modification Method to implement identity, and accepts user-configurable heurist...
let s be a locally compact foundation semigroup with identity and be its semigroup algebra. let x be a weak*-closed left translation invariant subspace of in this paper, we prove that x is invariantly complemented in if and only if the left ideal of has a bounded approximate identity. we also prove that a foundation semigroup with identity s is left amenab...
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