Results 41 to 50 of about 61,568 (111)
Conjectures on Partitions of Integers As Summations of Primes [PDF]
In this short note many conjectures on partitions of integers as summations of prime numbers are presented, which are extension of Goldbach ...
Smarandache, Florentin
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Goldbach Approach. A possible formula for calculating binary prime partitions of even numbers.
, 2022 Goldbach conjecture is one of the most famous open problems of mathematics, but its fame is justified by the time that this problem has been unproven and the long list of people who contribute one more piece to this puzzle, which is why this conjecture has two problems, the obvious level of difficulty, and the second is to be able to separate from all ...
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Animal Cell Cytokinesis: The Rho-Dependent Actomyosin-Anilloseptin Contractile Ring as a Membrane Microdomain Gathering, Compressing, and Sorting Machine. [PDF]
Front Cell Dev Biol, 2020 Carim SC, Kechad A, Hickson GRX.
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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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On Multidimensional Inequality in Partitions of Multisets [PDF]
We study multidimensional inequality in partitions of finite multisets with thresholds. In such a setting, a Lorenz-like preorder, a family of functions preserving such a preorder, and a counterpart of the Pigou-Dalton transfers are defined, and a ...
Ernesto Savaglio, Stefano Vannucci
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, 2013 The Goldbach conjecture -the Goldbach comet or the Goldbach rainbow- for the even numbers from 6 to 411678 (La conjecture de Goldbach -la comète de Goldbach ou l'arc-en ciel de Goldbach- pour les entiers pairs de 6 à ...
Colonna, Jean-François
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Predicting the size ranking of minimal primes in the generalised Goldbach partitions
A scarcely known generalization of Goldbach's conjecture introduced by Hardy and Littlewood states that for every pair of (relatively prime) positive integers m1 and m2, every sufficiently large integer n satisfying certain simple congruence criteria can be $(m_1,m_2)$-partitioned as $n = m_1p+m_2q$ for some primes $p$ and $q$.
Juhász, Zsófia, Bartalos, Máté
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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 zeros ...
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