AbstractWe study Gamma-type operators from the analytic and probabilistic viewpoint in the setting of weighted continuous function spaces and estimate the rate of convergence of their iterates towards their limiting semigroup, providing, in this way, a quantitative version of the classical Trotter approximation theorem. The semigroup itself has some interest, since it is generated by the Black–Scholes operator, frequently occurring in the theory of option pricing in mathematical finance
Deepening the study of a new approximation sequence of positive linear operators we introduced and s...
In this paper we survey some recent results concerning the asymptotic behaviour of the iterates of a...
This book features selected and peer-reviewed lectures presented at the 3rd Semigroups of Operators:...
AbstractIn the present paper explicit sharp estimations are provided for the rate of convergence of ...
AbstractA quantitative version, based on modified K-functionals, of the classical Trotter's theorem ...
AbstractIn this paper the approximation properties of Gamma operators Gn are studied to the locally ...
summary:The paper is devoted to a careful analysis of the shape-preserving properties of the strongl...
The aim of this paper is to present some results about generation, sectoriality and gradient estima...
We study semigroups of convex monotone operators on spaces of continuous functions and their behavio...
AbstractWe show that the realization Ap of the elliptic operator Au=div(Q∇u)+F⋅∇u+Vu in Lp(RN,RN), p...
The Sz\'asz-Mirakyan operator is known as a positive linear operator which uniformly approximates a ...
Blessing J, Denk R, Kupper M, Nendel M. Convex Monotone Semigroups and their Generators with Respect...
AbstractLet U(t) and S(t) be strongly continuous contraction semigroups on a Banach space L with inf...
In this paper we study a class of degenerate second-order elliptic differential operators, often ref...
Many results, both from semigroup theory itself and from the applied sciences, are phrased in discip...
Deepening the study of a new approximation sequence of positive linear operators we introduced and s...
In this paper we survey some recent results concerning the asymptotic behaviour of the iterates of a...
This book features selected and peer-reviewed lectures presented at the 3rd Semigroups of Operators:...
AbstractIn the present paper explicit sharp estimations are provided for the rate of convergence of ...
AbstractA quantitative version, based on modified K-functionals, of the classical Trotter's theorem ...
AbstractIn this paper the approximation properties of Gamma operators Gn are studied to the locally ...
summary:The paper is devoted to a careful analysis of the shape-preserving properties of the strongl...
The aim of this paper is to present some results about generation, sectoriality and gradient estima...
We study semigroups of convex monotone operators on spaces of continuous functions and their behavio...
AbstractWe show that the realization Ap of the elliptic operator Au=div(Q∇u)+F⋅∇u+Vu in Lp(RN,RN), p...
The Sz\'asz-Mirakyan operator is known as a positive linear operator which uniformly approximates a ...
Blessing J, Denk R, Kupper M, Nendel M. Convex Monotone Semigroups and their Generators with Respect...
AbstractLet U(t) and S(t) be strongly continuous contraction semigroups on a Banach space L with inf...
In this paper we study a class of degenerate second-order elliptic differential operators, often ref...
Many results, both from semigroup theory itself and from the applied sciences, are phrased in discip...
Deepening the study of a new approximation sequence of positive linear operators we introduced and s...
In this paper we survey some recent results concerning the asymptotic behaviour of the iterates of a...
This book features selected and peer-reviewed lectures presented at the 3rd Semigroups of Operators:...