WOS: 000389831000001We prove quantitative Voronovskaya-type results and Gruss-Voronovskaya inequalities for polynomially bounded functions. The results are given in terms of suitable K-functionals and applied to linking Szasz-Mirakyan and Baskakov operators
Abstract The present paper deals with genuine Bernstein–Durrmeyer operators which preserve some cert...
Gupta, Vijay/0000-0002-5768-5763WOS: 000294786700002In the present paper we introduce the q analogue...
We consider Szasz-Mirakyan operators in polynomial and exponential weighted spaces of functions of t...
WOS: 000496946500026The present paper deal with the obtaining quantitative form of the results prese...
Acar, Tuncer/0000-0003-0982-9459WOS: 000387133200001In the present paper, we mainly study quantitati...
We give the Voronovskaya theorem for some operators of the Szasz-Mirakjan type defined in the space...
Acar, Tuncer/0000-0003-0982-9459WOS: 000379947400017In the present paper, we prove quantitative q-Vo...
We give the Voronovskaya theorem for some operators $L_{m,n}{i}$ of the Szasz-Mirakjan type defined ...
Acar, Tuncer/0000-0003-0982-9459WOS: 000355144500020In the present paper, we consider the general Sz...
In this note we give the Voronovskaya theorem for some linear positive operators of the Szasz-Mirakj...
Acar, Tuncer/0000-0003-0982-9459; Rasa, Ioan/0000-0002-5206-030XWOS: 000370794100002The Voronovskaya...
In this work, we consider a Kantorovich type generalization of \(q\)-Szász-Mirakyan operators via R...
AbstractWe represent a new quantitative variant of Voronovskaja's theorem for Bernstein operator. Th...
Abstract In this paper, we establish a link between the Szász-Durrmeyer type operators and multiple ...
In the present paper we establish a general form of Voronovskaja's theorem for functions defined on ...
Abstract The present paper deals with genuine Bernstein–Durrmeyer operators which preserve some cert...
Gupta, Vijay/0000-0002-5768-5763WOS: 000294786700002In the present paper we introduce the q analogue...
We consider Szasz-Mirakyan operators in polynomial and exponential weighted spaces of functions of t...
WOS: 000496946500026The present paper deal with the obtaining quantitative form of the results prese...
Acar, Tuncer/0000-0003-0982-9459WOS: 000387133200001In the present paper, we mainly study quantitati...
We give the Voronovskaya theorem for some operators of the Szasz-Mirakjan type defined in the space...
Acar, Tuncer/0000-0003-0982-9459WOS: 000379947400017In the present paper, we prove quantitative q-Vo...
We give the Voronovskaya theorem for some operators $L_{m,n}{i}$ of the Szasz-Mirakjan type defined ...
Acar, Tuncer/0000-0003-0982-9459WOS: 000355144500020In the present paper, we consider the general Sz...
In this note we give the Voronovskaya theorem for some linear positive operators of the Szasz-Mirakj...
Acar, Tuncer/0000-0003-0982-9459; Rasa, Ioan/0000-0002-5206-030XWOS: 000370794100002The Voronovskaya...
In this work, we consider a Kantorovich type generalization of \(q\)-Szász-Mirakyan operators via R...
AbstractWe represent a new quantitative variant of Voronovskaja's theorem for Bernstein operator. Th...
Abstract In this paper, we establish a link between the Szász-Durrmeyer type operators and multiple ...
In the present paper we establish a general form of Voronovskaja's theorem for functions defined on ...
Abstract The present paper deals with genuine Bernstein–Durrmeyer operators which preserve some cert...
Gupta, Vijay/0000-0002-5768-5763WOS: 000294786700002In the present paper we introduce the q analogue...
We consider Szasz-Mirakyan operators in polynomial and exponential weighted spaces of functions of t...