Abstract In this paper we study boundedness and compactness characterizations of the commutators Cauchy type integrals on bounded strongly pseudoconvex domains D in $\mathbb C^{n}$ with boundaries $bD$ satisfying minimum regularity condition $C^{2}$ , based recent results Lanzani–Stein Duong et al. We point out that setting integral is sum essential part which a Calderón–Zygmund operator remain...

In this work, we propose a new inertial method for solving strongly monotone variational inequality problems over the solution set of split and composed fixed point problem in real Hilbert spaces. Our uses stepsizes that are generated at each iteration by some simple computations, which allows it to be easily implemented without prior knowledge operator norm as well Lipschitz constant operator....

In this paper, we give the spectral theory for eigenvalues and eigenfunctions of a boundary value problem consisting of the linear fractional Bessel operator. Moreover, we show that this operator is self-adjoint, the eigenvalues of the problem are real, and the corresponding eigenfunctions are orthogonal. In this paper, we give the spectral theory for eigenvalues and eigenfunctions...

Many graph problems seek subgraphs of minimum weight that satisfy the problems’ constraints. Examples include the degreeconstrained minimum spanning tree and traveling salesman problems. Low-weight edges predominate in optimal solutions to these problems, and the performance of evolutionary algorithms for them is often improved by biasing their operators to favor these edges. From the distribut...

This paper presents an algorithm and its implementation for performing scheduling and operator allocation for data path synthesis. Tlte main advantage of this approach is that it is capable of handling global time constraint as compared to earlier systems[l] which expected the designer to artificially impose a time constraint on the individual blocks. This is achieved by judiciously distributin...

in this paper, we find explicit solution to the operator equation$txs^* -sx^*t^*=a$ in the general setting of the adjointable operators between hilbert $c^*$-modules, when$t,s$ have closed ranges and $s$ is a self adjoint operator.

We consider the transitive linear maps on the operator algebra $B(X)$for a separable Banach space $X$. We show if a bounded linear map is norm transitive on $B(X)$,then it must be hypercyclic with strong operator topology. Also we provide a SOT-transitivelinear map without being hypercyclic in the strong operator topology.

the purpose of this paper is to introduce the concept of l-fuzzybilinear operators. we obtain a decomposition theorem for l-fuzzy bilinearoperators and then prove that a l-fuzzy bilinear operator is the same as apowerset operator for the variable-basis introduced by s.e.rodabaugh (1991).finally we discuss the continuity of l-fuzzy bilinear operators.