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 continued fraction expansion of certain Engel series

On the continued fraction expansion of certain Engel series - YouTube...

Five Peculiar Theorems on Simultaneous Representation...

Five Peculiar Theorems on Simultaneous Representation... by David Brink PhD from the Department of Mathematics at the University of Copenhagen...

Fun With $\F_1$

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

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....

On irrationality exponents of generalized continued fractions

On irrationality exponents of generalized continued fractions - Hančl, Jaroslav, Leppälä, Kalle, Matala-aho, Tapani*, and Törmä, Topi *Matematiikan Laitos University of Oulu Oulu, FINLAND...

Newman's conjecture in function fields

Newman's conjecture in function fields - YouTube...

Transcendence of $L(1,\chi_s)/\Pi$ and Automata

Transcendence of $L(1,\chi_s)/\Pi$ and Automata ...

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....

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 least k-th power non-residue

The least k-th power non-residue - Treviño, Enrique* *Department of Mathematics and Computer Science Lake Forest College...

An Euler totient sum inequality

An Euler totient sum inequality - YouTube...

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...

Hegyvari's Theorem on Complete Sequences

Hegyvari's Theorem on Complete Sequences by *Chen, Y.-G. and Fang, J.-H. from the School of Mathematical Sciences and Institute of Mathematics at the Nanjing Normal University...

The multinorm principle for linearly disjoint Galois extensions

The multinorm principle for linearly disjoint Galois extensions by Pollio and Rapinchuk from the Department of Mathematics at the University of Virginia...

On the Behaviour of p-adic L-functions

On the Behaviour of p-adic L-functions by Prof. Tauno Metsänkylä of the University of Turku's Department of Mathematics ...

Sets characterized by missing sums and differences in dilating polytopes

Sets characterized by missing sums and differences in dilating polytopes - YouTube...

The Analogue of Erdős-Turán Conjecture in Zm*

The Analogue of Erdős-Turán Conjecture in Zm* by Yong Gao Chen, PhD of Nanjing Normal University...

A-expansions of Drinfeld modular forms

A-expansions of Drinfeld modular forms by Petrov, Aleksandar V. from Texas A & M ...

Computing isomorphism numbers of F-crystals using the level torsions

Computing isomorphism numbers of F-crystals using the level torsions by Xiao Xiao fro the Mathematics Department at Utica College...