Abstract
Approximation of a Function Belonging to the Class Lip (ψ (t), p) by Using [s,a<sub>n</sub>] Means
Highlights
Meyer-Konig6 introduces so called Sa method of summability which is one of the family of transformation including the Euler, Borel and Taylor methods
Let the Fourier series associated with the function be and as usual we denote
Meir and Sharma5 while studying constant established that when Vn and Tn are bounded the S a n, method sums only convergent Fourier series and so here after we assume T n and V n with n
Summary
Meyer-Konig6 introduces so called Sa method of summability which is one of the family of transformation including the Euler, Borel and Taylor (circle method) methods. Let a j be a given sequence of real complex numbers. S,an ,transformations of S j ; i.e. the sequence of partial sums of the series if Converges, where is given by the identity . The sequence S j is said to be [S, αn] summable to if
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