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Authors
Affiliations
1 Mathematics Department, The Australian National University, Box No. 4, P. O. Canberra, A. C. T, AU
Source
The Journal of the Indian Mathematical Society, Vol 32, No 1-2 (1968), Pagination: 355-379
Abstract
Theorem 1. The Fourier series of an even function φ converges to zero at the origin if Φ1(t) = o(t)=o(t) as t → 0 and further if, for any n, there are
m = m(n) > n and m' = m'(n) < n