Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–360) GAPS BETWEEN PRIMES James Maynard - Surplus product - Document - PDFSEARCH.IO

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Date: 2018-07-25 13:17:42 Mathematics Number theory Discrete mathematics Analytic number theory Prime numbers Additive number theory Prime gap Twin prime ElliottHalberstam conjecture GreenTao theorem Primes in arithmetic progression Chebotarev's density theorem		Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–360) GAPS BETWEEN PRIMES James Maynard Add to Reading List Source URL: eta.impa.br Download Document from Source Website File Size: 385,81 KB Share Document on Facebook

	PRIME RECIPROCALS AND PRIMES IN ARITHMETIC PROGRESSION DANIEL LITT Abstract. This paper is an expository account of some (very elementary) arguments on sums of prime reciprocals; though the statements in Propositions 5 a DocID: 1nBX3 - View Document
	3. INFINITELY MANY PRIMES; COMPLEX ANALYSIS Dirichlet proved that there are infinitely many primes in every arithmetic progression a (mod q) with (a, q) = 1. Our next objective is to prove Dirichlet’s theorem, develop DocID: 1lf32 - View Document
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	JAMES MAYNARD TO RECEIVE 2014 SASTRA RAMANUJAN PRIZE The 2014 SASTRA Ramanujan Prize will be awarded to Dr. James Maynard of Oxford University, England, and the University of Montreal, Canada. The SASTRA Ramanujan Prize DocID: R3PX - View Document
	A BOUND FOR PROGRESSIONS OF LENGTH k IN THE PRIMES BEN GREEN AND TERENCE TAO Abstract. From our paper in [1], we extract a quantitative upper bound for the size of the first arithmetic progression of primes of length k; DocID: GJrk - View Document