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Mathematics

Partitions of natural numbers with the same weighted representation functions

Partitions of natural numbers with the same weighted representation functions by Yang and Chen from the School of Mathematical Sciences and Institute of Mathematics at Nanjing Normal University...

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Mathematics

An improved upper bound for the argument of the Riemann zeta-function on the critical line II

An improved upper bound for the argument of the Riemann zeta-function on the critical line II by Trudgian, Timothy from the Mathematical Sciences Institute at the Australian National University...

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Mathematics

Congruences for rs(n)

Congruences for rs(n) by Shi-Chao Chen at the School of Mathematics and Information Sciences at Henan University...

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Mathematics

On Li's Criterion for the Riemann Hypothesis for the Selberg Class

On Li's Criterion for the Riemann Hypothesis for the Selberg Class by Lejla Smajlovic, Ph.D. of the Department of Mathematics at the University of Sarajevo...

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Mathematics

Estimating the Somos' quadratic recurrence constant

Estimating the Somos' quadratic recurrence constant by Cristinel Morticifrom Valahia University of Târgoviste (Department of Mathematics)...

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Mathematics

The sequence of middle divisors is unbounded

The sequence of middle divisors is unbounded - The sequence of middle divisors is shown to be unbounded. For a given number n, an,0 is the number of divisors of n in between n/2‾‾‾√ and 2n‾‾‾√. We exp...

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Mathematics

Absolute algebra and Segal’s $\Gamma$-rings: au dessous de Spec (Z)

Absolute algebra and Segal’s $Gamma$-rings: au dessous de Spec (Z) - YouTube...

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Mathematics

Picard Sequences w/ Every Orbit Containing Infinitely Many..

Picard Sequences with Every Orbit Containing Infinitely Many Perfect $n$-Powers by Lan Nguyen, Ph.D. of the Univeristy of Michigan-Ann Arbor...

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Mathematics

On certain properties of harmonic numbers

On certain properties of harmonic numbers. Let Hn be the n -th harmonic number and let un be its numerator. For any prime p , let Jp be the set of positive integers n with p|un. In 1991, Eswaratha...

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Mathematics

Distribution of cusp sections in the Hilbert modular orbifold

Distribution of cusp sections in the Hilbert modular orbifold. By Estala Arias, Samuel* *Unidad Cuernavaca del Instituto de Matemáticas Universidad Nacional Autónoma de México Cuernavaca, Morelos, MÉX...

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Mathematics

Two-variable p-adic L-functions of modular forms for non-ordinary primes

Two-variable p-adic L-functions of modular forms for non-ordinary primes by Kim, Byoung Du (B. D.) at the School of Mathematics, Victoria UNIVERSITY of Wellington...

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Mathematics

Transcendence and CM on Borcea-Voisin towers of Calabi-Yau manifolds

Transcendence and CM on Borcea-Voisin towers of Calabi-Yau manifolds - Tretkoff, Paula - Department of Mathematics Texas A&M University...

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Mathematics

Introduction to Video Abstracting by David Goss

Editor-in-Chief David Goss explains his thoughts and inspiration for video abstracting and its benefits for the mathematics community....

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Mathematics

A one-parameter family of Dirichlet series whose coefficients are Sturmian words

A one-parameter family of Dirichlet series whose coefficients are Sturmian words - YouTube...

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Mathematics

Uniqueness of Optimal Mod 3 Polynomials for Parity

Uniqueness of Optimal Mod 3 Polynomials for Parity by Frederic Green, Ph.D. of the Dept. of Mathematics and Computer Science at Clark University...

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Mathematics

YouTube Science Video

Coleman Maps for Modular Forms at Supersingular Primes over Lubin-Tate Extensions by Mr. Antonio Lei in the Department of Pure Mathematics and Mathematical Statistics at the University of Cambridge ...

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Mathematics

On the magnitude of the gaussian integer solutions of the Legendre equation

On the magnitude of the gaussian integer solutions of the Legendre equation by Leal-Ruperto, José Luis* *Departamento de Matemática Aplicada Escuela Politécnica Superior, Universidad de Málaga Málaga,...

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Mathematics

Arithmetic of higher dimensional Dedekind-Rademacher sums

Arithmetic of higher dimensional Dedekind-Rademacher sums by ABDELMEJID BAYAD AND ABDELAZIZ RAOUJ from Departement de mathematiques at Universite d'Evry Val d'Essonne...

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Mathematics

Minimal Zero Sum Sequences of Length Four over Finite Cyclic Groups

Minimal Zero Sum Sequences of Length Four over Finite Cyclic Groups by Yuanlin Li, Ph.D of the Department of Mathematics at Brock University...

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Mathematics

Faster Computation of the Tate Pairing

Faster Computation of the Tate Pairing by Christophe Arene, *Tanja Lange, Michael Naehrig, Christophe Ritzenthaler *Department of Mathematics and Computer Science at Technische Universiteit Eindhoven...

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Created and maintained by Ryan Watkins (2013-present)