Usha K Sangale

activity

20162023

(ℓ, k)

and

(ℓ, k, r)

-regular partitions

1 citations · 1 across the 2 of their papers we have counts for

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math.NT2016

A note on Hardy's theorem

Usha K. Sangale

Hardy's theorem for the Riemann zeta-function $ζ (s)$ says that it admits infinitely many complex zeros on the line $ℜ (s) = \frac{1}{2}$ . In this note, we give a simple proof of…

math.NT2016

A note on the gaps between zeros of Epstein's zeta-functions on the critical line

Stephan Baier, Srinivas Kotyada, Usha Keshav Sangale

It is proved that Epstein's zeta-function $ζ_{Q} (s)$ , related to a positive definite integral binary quadratic form, has a zero $1/2 + iγ$ with $ T \leq γ\leq T + T^{{3/7} +\vareps…