Formulae for the Riemann Zeta Function at Half Integers [PDF]
Masao Toyoizumi
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Determining the exact number of primes at large magnitudes is computationally intensive, making approximation methods (e.g., the logarithmic integral, prime number theorem, Riemann zeta function, Chebyshev’s estimates, etc.) particularly valuable.
Timothy Ganesan
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Corrigenda: “On the zeros of the Riemann zeta function in the critical strip. II” [Math. Comp. 39 (1982), no. 160, 681–688; MR0669660 (83m:10067)] by R. P. Brent, J. van de Lune, te Riele and D. T. Winter [PDF]
H. J. J. te Riele
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Alternating series in terms of Riemann zeta function and Dirichlet beta function
By making use of the multisection series method, four classes of alternating infinite series are evaluated, in closed form, by the Riemann zeta function and the Dirichlet beta function.
Zhiling Fan, Wenchang Chu
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Fast convergence of generalized DeTemple sequences and the relation to the Riemann zeta function. [PDF]
Wu S, Bercu G.
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Serendipity strikes again. [PDF]
Grünbaum FA.
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On the gaps between the consecutive zeros of the Riemann zeta function [PDF]
Akio Fujii
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Ray-Singer Torsion, Topological Field Theories and the Riemann Zeta Function at s = 3 [PDF]
C. Nash, Denjoe O’Connor
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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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Selberg super-trace formula for super Riemann surfaces II: Elliptic and parabolic conjugacy classes, and Selberg super-zeta functions [PDF]
C. Grosche
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