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Mathematics

Wild Kernels and Divisibility in K-Groups of Global Fields

Wild Kernels and Divisibility in K-Groups of Global Fields in JournalNumberTheory ...

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Mathematics

Galois uniformity in quadratic dynamics over k(t)

Galois uniformity in quadratic dynamics over k(t) - Hindes, Wade* *Department of Mathematics Brown University...

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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

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...

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Mathematics

Images of 2-adic representations associated to hyperelliptic Jacobians

Images of 2-adic representations associated to hyperelliptic Jacobians - Yelton, Jeff* Mathematics Department The Pennsylvania State University...

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Mathematics

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...

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Mathematics

New normality constructions for continued fraction expansions

New normality constructions for continued fraction expansions - YouTube...

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Mathematics

Images of 2-adic representations associated to hyperelliptic Jacobians

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

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Mathematics

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...

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Mathematics

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...

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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

The optimal constants of the mixed $\left( \ell _{1},\ell _{2}\right)$-Littlewood inequality

The optimal constants of the mixed $left( ell _{1},ell _{2}right)$-Littlewood inequality - YouTube...

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Mathematics

On Additive Complements. III

"On Additive Complements. III " by Fang, Jin-Hui* and Chen, Yong-Gao Chen Department of Mathematics, Nanjing University of Information Science & Technology, Nanjing, People's Republic of...

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Mathematics

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...

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Mathematics

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...

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Mathematics

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....

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Mathematics

On the p-adic completion of the units of a real abelian number field

On the p-adic completion of the units of a real abelian number field by All, Timothy from the Department of Mathematics at The Ohio State University...

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Mathematics

Explicit Drinfeld Moduli Schemes and Abhyankar's Generalized Iteration Conjecture

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

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Mathematics

On the conditional infiniteness of primitive weird numbers

On the conditional infiniteness of primitive weird numbers by Melfi, Giuseppe at the University of Neuchâtel in the Faculty of Economics and Business ...

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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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Created and maintained by Ryan Watkins (2013-present)