THE 2-ADIC BEHAVIOR OF THE NUMBER OF PARTITIONS INTO DISTINCT PARTS Ken Ono and David Penniston Abstract. Let Q(n) denote the number of partitions of an integer n into distinct parts. For positive integers j, the first a

Source URL: www.mathcs.emory.edu

THE RESIDUE OF p(N ) MODULO SMALL PRIMES Ken Ono Dedicated to the memory of Paul Erd¨ os Abstract. For primes ` we obtain a simple formula for p(N ) (mod `) as a weighted sum

Source URL: www.mathcs.emory.edu

SU(2)-DONALDSON INVARIANTS OF THE COMPLEX PROJECTIVE PLANE MICHAEL GRIFFIN, ANDREAS MALMENDIER AND KEN ONO Abstract. There are two families of Donaldson invariants for the complex projective plane, corresponding to the S

Source URL: web.math.princeton.edu

GAUSSIAN HYPERGEOMETRIC FUNCTIONS AND TRACES OF HECKE OPERATORS SHARON FRECHETTE, KEN ONO, AND MATTHEW PAPANIKOLAS Abstra t. We establish a simple

Source URL: mathcs.holycross.edu

Mathematicians trace source of Rogers-Ramanujan identities, find algebraic gold

Source URL: phys.org

• Fellows of the Royal Society
• Number theory
• Modular forms
• Q-analogs
• Rogers–Ramanujan continued fraction
• Ken Ono
• G. H. Hardy
• Rogers–Ramanujan identities
• Leonard James Rogers
• Mathematics
• Number theorists
• Srinivasa Ramanujan

For Sale 1974 Corvette Stingray number plates $[removed]ono Phone: Ken Dawson[removed]or e-mail: [removed] One slim size number plate (front)

Source URL: www.corvettesdownunder.com.au

THE f (q) MOCK THETA FUNCTION CONJECTURE AND PARTITION RANKS KATHRIN BRINGMANN AND KEN ONO

Source URL: www.math.wisc.edu

• Q-analogs
• Analytic number theory
• Moduli theory
• Elliptic functions
• Mock modular form
• Theta function
• Maass wave form
• Bessel function
• Arithmetic function
• Mathematical analysis
• Mathematics
• Modular forms

Mathematics People Kleinberg Receives MacArthur

Source URL: www.ams.org

• Manjul Bhargava
• Kannan Soundararajan
• SASTRA Ramanujan Prize
• Srinivasa Ramanujan
• Ken Ono
• Peter Sarnak
• Clay Mathematics Institute
• Jon Kleinberg
• Clay Research Award
• Mathematics
• Number theorists
• Science

A q-SERIES IDENTITY AND THE ARITHMETIC OF HURWITZ ZETA FUNCTIONS GWYNNETH H. COOGAN AND KEN ONO

Source URL: www.math.wisc.edu

• Q-analogs
• Hypergeometric functions
• Elliptic functions
• Mathematical identities
• Basic hypergeometric series
• Hurwitz zeta function
• Bernoulli polynomials
• Jacobi triple product
• Factorial
• Mathematics
• Mathematical analysis
• Number theory