نتایج جستجو برای: sigma derivation
تعداد نتایج: 55915 فیلتر نتایج به سال:
Let $S(G^{sigma})$ be the skew-adjacency matrix of the oriented graph $G^{sigma}$, which is obtained from a simple undirected graph $G$ by assigning an orientation $sigma$ to each of its edges. The skew energy of an oriented graph $G^{sigma}$ is defined as the sum of absolute values of all eigenvalues of $S(G^{sigma})$. Two oriented graphs are said to be skew equienergetic iftheir skew energies...
Let be a Banach algebra. Let be linear mappings on . First we demonstrate a theorem concerning the continuity of double derivations; especially that all of -double derivations are continuous on semi-simple Banach algebras, in certain case. Afterwards we define a new vocabulary called “-higher double derivation” and present a relation between this subject and derivations and finally give some ...
در این پایان نامه ابتدا با استفاده از مدل ریاضیاتی ناظر در پدیده های فیزیکی به معرفی آنتروپی وزنی نسبی سیستم های دینامیکی می پردازیم. سپس آنتروپی کولموگروف-سینایی را به عنوان حالت خاصی از این مفهوم بدست می آوریم. در ادامه به معرفی آنتروپی سیستم های دینامیکی فازی می پردازیم و ثابت میکنیم که آنتروپی یک تبدیل حافظ اندازه فازی نسبت به یک زیر $ sigma $-جبر با تعداد اتم های متناهی نگاشتی آفین است. ...
given a finite non-cyclic group $g$, call $sigma(g)$ the smallest number of proper subgroups of $g$ needed to cover $g$. lucchini and detomi conjectured that if a nonabelian group $g$ is such that $sigma(g) < sigma(g/n)$ for every non-trivial normal subgroup $n$ of $g$ then $g$ is textit{monolithic}, meaning that it admits a unique minimal normal subgroup. in this paper we show how thi...
let $g$ be a simple graph with an orientation $sigma$, which assigns to each edge a direction so that $g^sigma$ becomes a directed graph. $g$ is said to be the underlying graph of the directed graph $g^sigma$. in this paper, we define a weighted skew adjacency matrix with rand'c weight, the skew randi'c matrix ${bf r_s}(g^sigma)$, of $g^sigma$ as the real skew symmetric mat...
In this paper. (1) We determine the complex-valued solutions of the following variant of Van Vleck's functional equation $$int_{S}f(sigma(y)xt)dmu(t)-int_{S}f(xyt)dmu(t) = 2f(x)f(y), ;x,yin S,$$ where $S$ is a semigroup, $sigma$ is an involutive morphism of $S$, and $mu$ is a complex measure that is linear combinations of Dirac measures $(delta_{z_{i}})_{iin I}$, such that for all $iin I$, $z_{...
let a be a unital algebra over a field of characteristic zero. we show that every derivation from( ) n m a into its dual ( ) n m a ∗ is the sum of an inner derivation and a derivation induced by a derivationfrom a into a∗
a ring $r$ is strongly clean provided that every element in $r$ is the sum of an idempotent and a unit that commutate. let $t_n(r,sigma)$ be the skew triangular matrix ring over a local ring $r$ where $sigma$ is an endomorphism of $r$. we show that $t_2(r,sigma)$ is strongly clean if and only if for any $ain 1+j(r), bin j(r)$, $l_a-r_{sigma(b)}: rto r$ is surjective. furt...
In this paper, algebraic investigations on sup-$Sigma$-algebras are presented. A representation theorem for sup-$Sigma$-algebras in terms of nuclei and quotients is obtained. Consequently, the relationship between the congruence lattice of a sup-$Sigma$-algebra and the lattice of its nuclei is fully developed.
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