Moments of derivatives of quadratic Dirichlet <i>L</i>-functions with prime conductor. [PDF]
Best CG.
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On the classical Riemann zeta-function
: We give a new construction of an operator acting in a Hilbert space such that the Riemann hypothesis on the zeros of the zeta-function is equivalent to the existence of an eigenvector for this operator with eigenvalue −1.
Pustyl'nikov L. D. http://library.keldysh.ru/author_page.asp?aid=1432
core
Analogs of the Prime Number Problem in a Shot Noise Suppression of the Soft-Reset Process. [PDF]
Hirose Y.
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Fractional Derivative of Riemann zeta function and Main Properties
The Caputo-Ortigueira fractional derivative provides the fractional derivativeof complex functions. This derivative plays an important role in the number theory, and has been shown suitable for the analysis of the Dirichlet series, Hurwitz zeta function ...
Silvestrov, Sergei,, Guariglia, Emanuel,
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Dowker complex based machine learning (DCML) models for protein-ligand binding affinity prediction. [PDF]
Liu X, Feng H, Wu J, Xia K.
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The shifted convolution problem in function fields. [PDF]
Florea A, Lalín M, Malik A, Sahay A.
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Geometrical modelling of neuronal clustering and development. [PDF]
Rafati AH +4 more
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Analytic study and statistical enforcement of extended beta functions imposed by Mittag-Leffler and Hurwitz-Lerch Zeta functions. [PDF]
Abdulnabi FF, Al-Janaby HF, Ghanim F.
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Along the Lines of Nonadditive Entropies: q-Prime Numbers and q-Zeta Functions. [PDF]
Borges EP, Kodama T, Tsallis C.
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