Results 71 to 80 of about 138 (120)
This paper presents an expanded empirical analysis of Goldbach partition counts G₂(n) for even integers up to 1 000 000. Using a high-precision fast-Fourier convolution method, all unordered prime pairs (p,q) satisfying p+q=n were computed and examined for inter-even variations Δ(n)=G₂(n+2)−G₂(n).
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Similarity in gene organization and homology between proteins of animal picornaviruses and a plant comovirus suggest common ancestry of these virus families. [PDF]
Argos P, Kamer G, Nicklin MJ, Wimmer E.
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Primary structural comparison of RNA-dependent polymerases from plant, animal and bacterial viruses. [PDF]
Kamer G, Argos P.
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Sequence and genome organization of Borna disease virus. [PDF]
Cubitt B, Oldstone C, de la Torre JC.
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A novel and diverse family of filamentous DNA viruses associated with parasitic wasps. [PDF]
Guinet B +13 more
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The alphaviruses: gene expression, replication, and evolution. [PDF]
Strauss JH, Strauss EG.
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Entropy Signatures and Spectral-Universality Heuristics in Goldbach Partitions
This revised preprint presents a computational and phenomenological analysis of Goldbach partitions through the combined lens of statistical physics and spectral theory. It examines Hardy–Littlewood singular-series structure, Shannon entropy signatures, congruence-sector behaviour, and finite-height spacing statistics of low-lying Riemann zeta ...
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This paper studies the counting function of even numbers expressed as sums of two primes. Using the 1/6N constraint and symmetric sieve method, we prove the discrete monotonicity of the counting function, which provides a new proof idea for Goldbach's Conjecture.
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Poster Session IMonday, December 7, 2015. [PDF]
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