Invariant Rational Forms for Correspondences of Curves Invariant Rational Forms for Correspondences of Curves by Saha, Arnab from Australian NATIONAL UNIVERSITY Canberra... 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... 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 the distribution of a-values of Selberg zeta-function assoc. to finite volume Riemann surfaces On the distribution of a-values of Selberg zeta-function assoc. to finite volume Riemann surfaces - W. Luo has investigated the distribution of zeros of the derivative of the Selberg zeta function ass... 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... 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
... 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... The p-adic Arakawa-Kaneko zeta functions and p-adic Lerch transcendent The p-adic Arakawa-Kaneko zeta functions and p-adic Lerch transcendent - YouTube... Integers with a given number of divisors "Integers with a given number of divisors" by Chen, Yong-Gao* and Mei, Shu-Yuan
*School of Mathematical Sciences and Institute of Mathematics, Nanjing Normal University,... Breuil Modules for Raynaud Schemes Breuil Modules for Raynaud Schemes by Professor David Savitt from the University of Arizona... 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... 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 Characterization of Regular Tetrahydra Z^3 A Characterization of Regular Tetrahydra Z^3 by Eugen Ionascu (Department of Mathematics, Columbus State University)... 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... Quadratic fields with cyclic 2-class groups Quadratic fields with cyclic 2-class groups by Dominguez C. and Miller, S. from Williams College's Mathematics and Statistics Bronfman Science Center... 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... Transcendence of $L(1,\chi_s)/\Pi$ and Automata Transcendence of $L(1,\chi_s)/\Pi$ and Automata ... On the addition of squares of units and nonunits modulo $n$ On the addition of squares of units and nonunits modulo $n$. By Yang, Quan-Hui* and Tang, Min
*School of Mathematics and Statistics
Nanjing University of Information Science and Technology
Nanjing 2... Created and maintained by Ryan Watkins (2013-present)
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