G Das
Articles written in Proceedings – Mathematical Sciences
Volume 105 Issue 3 August 1995 pp 315-327
Degree of approximation of functions in the Hölder metric by (
Degree of approximation of functions by the (
Volume 106 Issue 2 May 1996 pp 139-153
Degree of approximation of functions by their fourier series in the generalized Hölder metric
The paper studies the degree of approximation of functions by matrix means of their Fourier series in the generalized Hölder metric, generalizing many known results in the literature
Volume 107 Issue 2 May 1997 pp 169-182
Degree of approximation of functions in the Hölder metric by Borel’s means
After establishing the Fourier character of the series the authors have studied the degree of approximation of functions associated with the same series in the Hölder metric using Borel’s mean.
Volume 107 Issue 4 November 1997 pp 391-403
Abelian and Tauberian theorems for a new trigonometric method of summation
We first introduce a new trigonometric method of summation and then prove some Abelian and Tauberian theorems for this method.
Volume 108 Issue 2 June 1998 pp 109-120
The paper studies the degree of approximation of functions associated with Hardy Littlewood series in the generalized Hölder metric.
Volume 112 Issue 2 May 2002 pp 299-319
A new trigonometric method of summation and its application to the degree of approximation
The object of the present investigation is to introduce a new trigonometric method of summation which is both regular and Fourier effective and determine its status with reference to other methods of summation (see §2-§4) and also give an application of this method to determine the degree of approximation in a new Banach space of functions conceived as a generalized Holder metric (see §5).
Volume 133, 2023
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