Results 51 to 60 of about 138 (120)
A Quadratic Root-Difference Approach to Goldbach Partitions
This work develops an unconditional density framework by embedding Euler's quadratic-root structure into a Hardy--Littlewood--type $\delta r$ definite-integral formulation. The aim is to describe additive density and prime-distribution behavior without relying on the Generalized Riemann Hypothesis (GRH).
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A specific Goldbach partition of any given even number greater than 6 can be found definitely.
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An Investigation into a Putative 16-adic Correlation in Goldbach Partitions
This record contains the complete set of materials for a computational number theory investigation into a hypothesized link between the Goldbach Conjecture and a simplified, 16-adic Collatz-like dynamical system. The research initially explored whether the density of Goldbach partitions for an even number n showed a statistically significant ...
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Additive Partitions and Continued Fractions
. A set S of positive integers is avoidable if there exists a partition of the positive integers into two disjoint sets such that no two distinct integers from the same set sum to an element of S.
Christopher D. Long, Timothy Y. Chow
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Glycosylinositol phosphorylceramides from Rosa cell cultures are boron-bridged in the plasma membrane and form complexes with rhamnogalacturonan II. [PDF]
Voxeur A, Fry SC.
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pH-dependent permeation of amino acids through isolated ivy cuticles is affected by cuticular water sorption and hydration shell size of the solute. [PDF]
Arand K +3 more
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This research presents an empirical framework linking additive number theory with non-linear dynamics. Specifically, it explores the relationship between the distribution of Goldbach prime partitions and the synchronization thresholds ($\Gamma$) in networks of coupled oscillators governed by the Kuramoto model. Methodology: The study utilizes numerical
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Use of an avirulent live Salmonella Choleraesuis vaccine to reduce the prevalence of Salmonella carrier pigs at slaughter. [PDF]
Schwarz P, Kich JD, Kolb J, Cardoso M.
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