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M M mt AW ίκΐΓ ΜΛΜΜ»* wËÊSt™ EUROPEAN ATOMIC ENERGY COMMUNITY — EURATOM ΙΙΛΙ m MÈ$ ZETA POTENTIAL SiSiKïffl ¿EP 1 af wiP3 ^ TAL CONTROL APPLIED A. J.…

Multifractal analysis of Bernoulli convolutions associated with Salem numbers De-Jun Feng The Chinese University of Hong Kong Fractals and Related Fields II, Porquerolles…

ICE/CSIC & IEEC Pizza-Lunch Seminar ICE-IEEC, Bellaterra, 9 Oct 2015 • 1917 Einstein found from his equations of GR a static model of the Universe, by introducing

Pacific Journal of Mathematics SOME THEOREMS ON BERNOULLI NUMBERS OF HIGHER ORDER L. CARLITZ Vol. 2, No. 2 February 1952 SOME THEOREMS ON BERNOULLI NUMBERS OF HIGHER ORDER…

M Masera FISICA - CTF 1 Equazione di Bernoulli t t+Δt M Masera FISICA - CTF 2 Tubo di Venturi Da una misura della differenza di pressione si ricava la velocita` e quindi…

Bernoulli-type measures and the greedy beta-expansion Tuomas Sahlsten Winter School on Multifractals and Number Theory University of Bremen 2232013 Joint work with 李兵…

SIXTY YEARS OF BERNOULLI CONVOLUTIONS YUVAL PERES WILHELM SCHLAG AND BORIS SOLOMYAK Abstract The distribution νλ of the random series ∑ ±λn is the infinite convolution…

Zeros of the Selberg zeta function for non-compact surfaces Abstract In the present paper we provide a rigorous mathematical foundation for describing the zeros of the Selberg…

degruyter_math_math-2021-0010 87..100 ++https://doi.org/10.1515/math-2021-0010 received August 11, 2020; accepted January 11, 2021 Abstract: This paper deals with the fractional

The ZeTa ChroniCle TAU XI ZETA CHAPTER, FOREST PARK, IL VOLUME 2, ISSUE 1 ● NOVEMBER 2010 The Beautiful Ladies of Tau Xi Zeta Chapter Continue the Legacy “Working to…

Emerging Applications of Finite Fields Linz, Dec. 13, 2013 National Center for Theoretical Sciences, Taiwan 1 Ramanujan’s conjectures on the τ function The Ramanujan

REPRESENTATION ZETA FUNCTIONS OF WREATH PRODUCTS WITH FINITE GROUPS Laurent Bartholdi and Pierre de la Harpe October 22nd 2008 Abstract Let G be a group which has a finite…

SIXTY YEARS OF BERNOULLI CONVOLUTIONS YUVAL PERES, WILHELM SCHLAG, AND BORIS SOLOMYAK Abstract. The distribution νλ of the random series ∑ ±λn is the infinite convolution…

Slide 1SPECIAL PROBABILITY DISTRIBUTION Budiyono 2011 Slide 2 BINOMIAL DISTRIBUTION (Bernoulli Distribution) Slide 3 Solution: Slide 4 NORMAL DISTRIBUTION (Gaussian Distribution)…

Ecuaciones Diferenciales Ordinarias La ecuación de Bernoulli v2ρ 2 + P + ρgz = C Daniel Bernoulli, matemático suizo Groninga, 1700 - Basilea, 1782 May 18, 2020 Lecciones…

Commun math Phys 38 83—101 1974 © by Springer-Verlag 1974 Billiards and Bernoulli Schemes Giovanni Gallavotti ϊstituto di Fisica Teorica Universita di Napoli Napoli Italy…

R-Connon.dvi Donal F. Connon Elmhurst Dundle Road email: [email protected] Abstract This paper considers some infinite series involving the Riemann zeta function. Some

Journal de Theorie des Nombres de Bordeaux 16 (2004), 251–291 Arithmetic of linear forms involving odd zeta values par Wadim ZUDILIN Resume. Une construction hypergeometrique

The Riemann and Hurwitz zeta functions, Apery's constant and new rational series representations involving (2k)The Riemann and Hurwitz zeta functions, Apery’s

Annales Univ. Sci. Budapest., Sect. Comp. 48 (2018) 65–80 ON THE PERIODIC HURWITZ ZETA-FUNCTION WITH RATIONAL PARAMETER (Vilnius, Lithuania) (Received March 19, 2018;