In the present work, we study the estimates for the periodic functions of linear operators constructed on the basis of their Fourier series in weighted Lebesgue spaces with variable exponent and Muckenhoupt weights. In this case, the obtained estimates depend on the sequence of the best approximation in weighted Lebesgue spaces with variable exponent. Ó 2015 Springer Science+Business Media New York
The investigation of approximative properties of linear methods for the Fourier series summation is ...
Mittal and Rhoades (1999–2001) and Mittal et al. (2006) have initiated the studies of error estimate...
In this work the approximation of functions by linear means of Fourier series in reflexive weighted ...
In the present work, we study the estimates for the periodic functions of linear operators construct...
In the present work, we investigate the approximation problems of the functions by Fejér, and Zygmun...
In the present work, we investigate estimates of the deviations of the periodic functions from the l...
AbstractLast years there was increasing an interest to the so-called function spaces with non-standa...
Abstract. In this work we prove improved converse theorems of trigonomet-ric approximation in variab...
In this paper, we use summability methods on the approximation to derivatives of functions by a fami...
Approximation of periodic functions by different linear summation methods have been studied by many ...
In this paper, we use summability methods on the approximation to derivatives of functions by a fami...
Abstract. In a recent paper Lal [1] obtained a theorem on the degree of approximation of the conjuga...
In the present work we estimate of deviations of periodic functions from linear operators constructe...
Some results on approximation of periodic functions are extended in two directions: Improving the de...
This book provides an accessible introduction to the theory of variable Lebesgue spaces. These space...
The investigation of approximative properties of linear methods for the Fourier series summation is ...
Mittal and Rhoades (1999–2001) and Mittal et al. (2006) have initiated the studies of error estimate...
In this work the approximation of functions by linear means of Fourier series in reflexive weighted ...
In the present work, we study the estimates for the periodic functions of linear operators construct...
In the present work, we investigate the approximation problems of the functions by Fejér, and Zygmun...
In the present work, we investigate estimates of the deviations of the periodic functions from the l...
AbstractLast years there was increasing an interest to the so-called function spaces with non-standa...
Abstract. In this work we prove improved converse theorems of trigonomet-ric approximation in variab...
In this paper, we use summability methods on the approximation to derivatives of functions by a fami...
Approximation of periodic functions by different linear summation methods have been studied by many ...
In this paper, we use summability methods on the approximation to derivatives of functions by a fami...
Abstract. In a recent paper Lal [1] obtained a theorem on the degree of approximation of the conjuga...
In the present work we estimate of deviations of periodic functions from linear operators constructe...
Some results on approximation of periodic functions are extended in two directions: Improving the de...
This book provides an accessible introduction to the theory of variable Lebesgue spaces. These space...
The investigation of approximative properties of linear methods for the Fourier series summation is ...
Mittal and Rhoades (1999–2001) and Mittal et al. (2006) have initiated the studies of error estimate...
In this work the approximation of functions by linear means of Fourier series in reflexive weighted ...