Results 61 to 70 of about 40,951 (187)
Spectral properties of non-local uniformly-elliptic operators [PDF]
In this paper we consider the spectral properties of a class of non-local uniformly elliptic operators, which arise from the study of non-local uniformly elliptic partial differential equations. Such equations arise naturally in the study of a variety of
Niall Dodds +3 more
core
Convergence Properties of Certain Positive Linear Operators [PDF]
The present paper deals with the modified positive linear operators that present a better degree of approximation than the original ones. This new construction of operators depend on a certain function defined on [0, 1].
Manav, Nesibe +2 more
core +1 more source
Approximation of unbounded functions by linear positive operators [PDF]
A unified class of linear positive operators has been defined. Using these operators some approximation estimates have been obtained for unbounded functions.
Kasana, HS,, Sollervall, H,
core
Approximation by generalized positive linear Kantorovich operators [PDF]
In the present article, we introduce generalized positive linear-Kantorovich operators depending on P?lya-Eggenberger distribution (PED) as well as inverse P?lya-Eggenberger distribution (IPED) and for these operators, we study some ...
Naokant Deo, Minakshi Dhamija
core +1 more source
Approximation of twice differentiable functions by positive linear operators
Not available.
I. Raşa
doaj +2 more sources
Resolvent compositions for positive linear operators
Abstract Resolvent compositions were recently introduced as monotonicity-preserving operations that combine a set-valued monotone operator and a bounded linear operator. They generalize in particular the notion of a resolvent average. We analyze the resolvent compositions when the monotone operator is a positive linear operator.
openaire +2 more sources
Two-dimensional reductions of the cone of positive diagonal operators in ℓ2 [PDF]
The article discusses two-dimensional reductions of the cone of positive diagonal operators in l2. The set of all bounded linear operators acting on the Hilbert space is also considered.
Sherstnev A.
core
\(A\)-statistical convergence for a class of positive linear operators
In this paper we introduce a sequence of positive linear operators defined on the space \(C[0,a ...
M. A. Özarslan, O. Duman, O. Doğru
doaj +2 more sources
Multi-Composite Activated Neural Networks Treated as Positive Linear Operators
Multi-composite activated neural network operators can be understood as positive linear operators, allowing them to be analyzed using standard, established theory.
George A. Anastassiou
doaj +1 more source
Positive and Z-operators on Closed Convex Cones [PDF]
Let $K$ be a closed convex cone with dual $\dual{K}$ in a finite-dimensional real Hilbert space. A \emph{positive operator} on $K$ is a linear operator $L$ such that $L\of{K} \subseteq K$.
Orlitzky, Michael
core +1 more source

