Congruences for central binomial sums and finite polylogarithms

Congruences for central binomial sums and finite polylogarithms by Mattarei and Tauraso* of the *Dipartimento di Matematica Universit`a di Roma Tor Vergata...

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

A one-parameter family of Dirichlet series whose coefficients are Sturmian words - Kwon, DoYong* Department of Mathematics, Chonnam National University,...

Mean values of L-functions and Dedekind sums

Mean values of L-functions and Dedekind sums by Bayad and Raouj from Université d'Evry Val d'Essonne -- Département de Mathématiques...

Sums and differences of correlated random sets

Sums and differences of correlated random sets by Do, Thao, Kulkarni, Archit, Miller, Steven J.*, Moon, David, and Wellens, Jake *Department of Mathematics and Statistics Williams College...

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...

Legendre Hyperelliptic integrals, π new formulae and Lauricella functions...

Legendre Hyperelliptic integrals, π new formulae and Lauricella functions through the elliptic singular moduli by Scarpello, Giovanni Mingari and Ritelli, Daniele...

The Difference Basis and Bi-basis of Zm ∗

The Difference Basis and Bi-basis of Zm ∗ by Yong-Gao Chen & Tang Sun of the Department of Mathematics at Nanjing Normal University...

A Characterization of Regular Tetrahydra Z^3

A Characterization of Regular Tetrahydra Z^3 by Eugen Ionascu (Department of Mathematics, Columbus State University)...

Representation functions on finite sets with extreme symmetric differences

Representation functions on finite sets with extreme symmetric differences. Yang, Quan-Hui* and Tang, Min *School of Mathematics and Statistics, Nanjing University of Information Science and Technolog...

Additive complements of the Squares

Additive complements of the Squares ...

Explicit Constructions of Infinite Families of MSTD Sets

Explicit Constructions of Infinite Families of MSTD Sets by Steven J. Miller at Williams College ...

Bounds for the Maximal Height of Divisors of $x^n-1$

Bounds for the Maximal Height of Divisors of $x^n-1$ by Nathan Kaplan from Harvard University's Department of Mathematics...

On a Generalization of Chen's Iterated Integrals

On a Generalization of Chen's Iterated Integrals by Sheldon Joyner, Ph.D. of the University of Western Ontario's Department of 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...

A Thermodynamic Classification of Real Numbers

A Thermodynamic Classification of Real Numbers by Thomas Garrity of the Department of Mathematics and Statistics at Williams College...

Patterns in numbers and infinite sums and products

Patterns in numbers and infinite sums and products - YouTube...

The Hilbert Property for integral points of affine smooth cubic surfaces

The Hilbert Property for integral points of affine smooth cubic surfaces ...

Towards an 'average' version of the Birch and Swinnerton-Dyer Conjecture

Towards an 'average' version of the Birch and Swinnerton-Dyer Conjecture by Dr. Steven J. Miller of the Department of Mathematics and Statistics at Williams College...

On the Largest Size of a Partition That Is Both S...

Title: On the Largest Size of a Partition That Is Both S Core & T Core Author: Amitabha Tripathi, Ph.D. Indian Institute of Technology Delhi...

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 ...