17 citations · 32 across the 3 of their papers we have counts for
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math.CA2009★ 15 cited
Jacob's ladders and the quantization of the Hardy-Littlewood integral
Jan Moser
We use Jacob's ladders to solve the fine problem how to divide of the Hardy-Littlewood integral to equal parts, for example of magnitude (the numerical value…
math.CA2009★ 17 cited
Jacob's ladders and the multiplicative asymptotic formula for short and microscopic parts of the Hardy-Littlewood integral
Jan Moser
The elementary geometric properties of Jacob's ladders lead to a class of new asymptotic formulae for short and microscopic parts of the Hardy-Littlewood integral. This class of as…
math.CA2007
On some properties of Riemann zeta function on critical line
Jan Moser
The aim of this paper is to show further results following those published in [5], and to relate the Riemann zeta function to the relativistic cosmology.