ON THE REGULARITY OF THE RIEMANN FUNCTION FOR HYPERBOLIC EQUATIONSGOODHUE WL.1973; TRANS. AMER. MATH. SOC.; U.S.A.; DA. 1973; VOL. 175; PP. 483-490; BIBL. 7 REF.Serial Issue

On foundation of Freund-Witten adelic formulae for the four-point Veneziano amplitudeVLADIMIROV, V. S.Teoretičeskaâ i matematičeskaâ fizika. 1993, Vol 94, Num 3, pp 355-367, issn 0564-6162Article

Derivative of the generalized Riemann zeta function ζ(z,q) at z=-1ELIZALDE, E.Journal of physics. A, mathematical and general. 1985, Vol 18, Num 10, pp 1637-1640, issn 0305-4470Article

Nine-propagator master integrals for massless three-loop form factorsHEINRICH, G; HUBER, T; KOSOWER, D. A et al.Physics letters. Section B. 2009, Vol 678, Num 4, pp 359-366, issn 0370-2693, 8 p.Article

Open circular billiards and the Riemann hypothesisBUNIMOVICH, L. A; DETTMANN, C. P.Physical review letters. 2005, Vol 94, Num 10, issn 0031-9007, 100201.1-100201.4Article

Certain classes of series involving the zeta functionCHOI, J; SRIVASTAVA, H. M.Journal of mathematical analysis and applications. 1999, Vol 231, Num 1, pp 91-117, issn 0022-247XArticle

L'hypothèse de Riemann = Riemann hypothesisMEIER, Peter; STEUDING, Jörn.Pour la science (Imprimé). 2009, Num 377, pp 22-29, issn 0153-4092, 8 p.Article

Riemann functions and the group E(1,1)ZEITSCH, Peter J.Journal of mathematical physics. 2004, Vol 45, Num 8, pp 3001-3018, issn 0022-2488, 18 p.Article

Sums of certain series of the Riemann zeta functionSRIVASTAVA, H. M.Journal of mathematical analysis and applications. 1988, Vol 134, Num 1, pp 129-140, issn 0022-247XArticle

Formule sommatoire liée à certaines fonctions L. D'Artin = Summation formula associated with some L-D'Artin functionsALAYA, Jilani.1986, 65 fThesis

On the zeros of the Riemann zeta function in the critical strip. IIIVAN DE LUNE, J; TE RIELE, H. J. J.Mathematics of computation. 1983, Vol 41, Num 164, pp 759-767, issn 0025-5718Article

The Riemann function, singular entropies, and the structure of oscillations in systems of two conservation lawsTZAVARAS, Athanasios E.Archive for rational mechanics and analysis. 2003, Vol 169, Num 2, pp 119-145, issn 0003-9527, 27 p.Article

Hearing the music of the primes: auditory complementarity and the siren song of zetaBERRY, M. V.Journal of physics. A, Mathematical and theoretical (Print). 2012, Vol 45, Num 38, issn 1751-8113, 382001.1-382001.7Article

Master integrals for fermionic contributions to massless three-loop form factorsHEINRICH, G; HUBER, T; MAITRE, D et al.Physics letters. Section B. 2008, Vol 662, Num 4, pp 344-352, issn 0370-2693, 9 p.Article

A note on Riemann sums and improper integrals related to the prime number theoremSELVARAJ, S.Journal of approximation theory. 1991, Vol 66, Num 1, pp 106-108, issn 0021-9045Article

Periodic multiwave solutions to the Toda-type cellular automatonNOBE, Atsushi.Journal of physics. A, mathematical and general. 2005, Vol 38, Num 43, pp L715-L723, issn 0305-4470Article

Numerical conformal mapping via the Bergman kernelRAZALI, M. R. M; NASHED, M. Z; MURID, A. H. M et al.Journal of computational and applied mathematics. 1997, Vol 82, Num 1-2, pp 333-350, issn 0377-0427Conference Paper

Some problems on mean values of the Riemann zeta-functionIVIC, A.Journal de théorie des nombres de Bordeaux. 1996, Vol 8, Num 1, pp 101-123, issn 1246-7405Article

An asymptotic representation for the Riemann zeta function on the critical linePARIS, R. B.Proceedings - Royal Society. Mathematical and physical sciences. 1994, Vol 446, Num 1928, pp 565-587, issn 0962-8444Article

La fonction zêta de Riemann prend une infinité de valeurs irrationnelles aux entiers impairs = There are infinitely many irrational values of the Riemann zeta function at odd integersRIVOAL, Tanguy.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 2000, Vol 331, Num 4, pp 267-270, issn 0764-4442Article

Some new considerations on the bernoulli numbers, the factorial function, and riemann's zeta functionMUSES, C.Applied mathematics and computation. 2000, Vol 115, Num 2-3, issn 0096-3003, p. 229Article

Riemann function of harmonic equation and Appell's F₄IWASAKI, K.SIAM journal on mathematical analysis. 1988, Vol 19, Num 4, pp 902-917, issn 0036-1410Article

ON RAMANUJAN'S FORMULA FOR VALUES OF RIEMANN ZETA-FUNCTION AT POSITIVE ADD INTEGERSKATAYAMA K.1973; ACTA ARITHMET.; POLOGNE; DA. 1973; VOL. 22; NO 2; PP. 149-155; BIBL. 4 REF.Serial Issue

OMEGA -THEOREMS FOR RIEMANN'S ZETA-FUNCTION AT HARMONIC COMBINATIONS OF POINTSLEVINSON N.1972; PROC-NATION. ACAD. SCI. U.S.A.; U.S.A.; DA. 1972; VOL. 69; NO 7; PP. 1657-1658; BIBL. 3 REF.Serial Issue

RIEMANN'S FUNCTION HAS AN EXPONENTIAL BOUNDBEESACK PR.1983; PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY; ISSN 0002-9939; USA; DA. 1983; VOL. 88; NO 2; PP. 313-316; BIBL. 18 REF.Article