On Andrica’s Conjecture, Cramér’s Conjecture, Gaps between Primes and Jacobi Theta Functions III: A Simple Proof for Andrica’s Conjecture
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Abstract:
We will use the notation of Armitage and Eberlein, [see 1, p. 103]: k is a real number such that 0< k < 1; k' = (1 - k2)1/2 is the complementary modulus, K = K(k) =∫2π0 (dψ)/(1 - k2 sin2ψ), K' = K(k'). τ = iK' / K, q=exp(πiτ).
Info:
Periodical:
Bulletin of Mathematical Sciences and Applications (Volume 4)
Pages:
31-37
Citation:
R. R. Gandhi and E. Guedes, "On Andrica’s Conjecture, Cramér’s Conjecture, Gaps between Primes and Jacobi Theta Functions III: A Simple Proof for Andrica’s Conjecture", Bulletin of Mathematical Sciences and Applications, Vol. 4, pp. 31-37, 2013
Online since:
May 2012
Authors:
Distribution:
Open Access
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