On a function introduced by Erdös and Nicolas

(3) On a function introduced by Erdös and Nicolas ...

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...

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...

Explicit Drinfeld Moduli Schemes and Abhyankar's Generalized Iteration Conjecture

Explicit Drinfeld Moduli Schemes and Abhyankar's Generalized Iteration Conjecture - YouTube...

On sets with small additive doubling in product sets

On sets with small additive doubling in product sets - YouTube...

On irrationality exponents of generalized continued fractions

On irrationality exponents of generalized continued fractions - YouTube...

Erd\H os-Birch type question in N^r

Erd\H os-Birch type question in N^r ...

On the fourth power mean of the analogous general Kloosterman sum

On the fourth power mean of the analogous general Kloosterman sum - YouTube...

Dynamics of Goldring's w-function

Dynamics of Goldring's w-function by Chen, Yong-Gao et al. from School of Mathematical Sciences and Institute of Mathematics at Nanjing Normal University...

Explicit computation of Gross-Stark units over real quadratic fields

Explicit computation of Gross-Stark units over real quadratic fields by Tangedal and Young from the Department of Mathematics at the College of Charleston...

Images of 2-adic representations associated to hyperelliptic Jacobians

Images of 2-adic representations associated to hyperelliptic Jacobians - YouTube...

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...

Rational series for multiple zeta and log gamma functions

Rational series for multiple zeta and log gamma functions by Young, Paul Thomas in the Department of Mathematics at the College of Charleston...

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...

On Zumkeller Numbers

On Zumkeller Numbers by Peng*, Yuejian and Rao**, K.P.S. Bhaskara from *School of Mathematics at Hunan University...

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

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

On the zeta function associated with module classes of a number field

On the zeta function associated with module classes of a number field by Xia Gao of the School of Mathematics at Peking University...

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...

Wild Kernels and Divisibility in K-Groups of Global Fields

Wild Kernels and Divisibility in K-Groups of Global Fields by Banaszak, Grzegorz from Adam Mickiewicz University Department of Mathematics and Computer Science...

Some identities involving certain Hardy sum and Kloosterman sum

Some identities involving certain Hardy sum and Kloosterman sum - YouTube...