The Hyperelliptic Integrals and $\pi $

The Hyperelliptic Integrals and pi by Giovanni Mingari Scarpello of the Dipartimento di Matematica per le scienze economiche e socialiviale...

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 the mean value of the index of composition of an integral ideal

On the mean value of the index of composition of an integral ideal by Deyu Zhang and Wenguang Zhai from the Department of Mathematics at Shandong Normal University...

Sums of three integral squares in biquadratic fields

Sums of three integral squares in biquadratic fields by Zhang, Bin and Ji, Chun-Gang from the School of Mathematical Sciences at Nanjing Normal University...

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...

On the growth rate of divergent series

On the growth rate of divergent series by Mortici, Cristinel* and Rassias, Michael Th. from the Department of Mathematics at Valahia University of Targoviste...

Umbral Calculus associated with Bernoulli Polynomials

Umbral Calculus associated with Bernoulli Polynomials by Kim, Dae San and Kim, Taekyun @ Department of Mathematics Kwangwoon University...

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...

On the shortest weakly prime-additive numbers

On the shortest weakly prime-additive numbers. A positive integer n is called weakly prime-additive if n has at least two distinct prime divisors and there exist distinct prime divisors of n and posit...

The p-adic Arakawa-Kaneko zeta functions and p-adic Lerch transcendent

The p-adic Arakawa-Kaneko zeta functions and p-adic Lerch transcendent. By Young, Paul Thomas* *Department of Mathematics College of Charleston...

A Realization Theorem for Sets of Lengths

A Realization Theorem for Sets of Lengths by Wolfgang Schimd of the Institute of Mathematics and Scientific Computing at University of Graz...

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...

Fun With $\F_1$

Fun With $F_1$ by Alain Connes, PhD of the College de France...

Generalized More Sums Than Differences Sets

Generalized More Sums Than Differences Sets by Miller, Steven J. from Williams College's Mathematics and Statistics Department...

A Covering System Whose Smallest Modulus is 40

A Covering System Whose Smallest Modulus is 40 by Pace Peterson Nielsen, Ph.D. at the University of Iowa...

On the Erdős-Turán conjecture

On the Erdős-Turán conjecture - YouTube...

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...

On a Conjecture of Alon

On a Conjecture of Alon by Linh Tran, Van H. Vu, Philip Matchett Wood from Rutgers University's Department of Mathematics....

Bits of $3^n$ in binary, Wieferich Primes and a Conjecture of Erd\H{o}s

Bits of $3^n$ in binary, Wieferich Primes and a Conjecture of ErdH{o}s - YouTube...

On sign changes of q-exponents of generalized modular functions

On sign changes of q-exponents of generalized modular functions by Kumar, Narasimha from the Indian Institute of Technology Hyderabad, Department of Mathematics...