THE PACKING DENSITY OF THE n-DIMENSIONAL CROSS-POLYTOPE ´ G. FEJES TOTH, F. FODOR† , AND V. V´IGH‡

Source URL: www.math.u-szeged.hu

• Topology
• Cross-polytope
• Sphere packing
• Hans Frederick Blichfeldt
• Simplex
• Kepler conjecture
• Regular polytope
• Geometry
• Polytopes
• Discrete geometry

Finding all elliptic curves with good reduction outside a given set of primes John Cremona University of Nottingham, UK 6 September, 2005

Source URL: homepages.warwick.ac.uk

• Number theory
• Diophantine geometry
• Elliptic curves
• Analytic number theory
• J-invariant
• Algebraic number field
• Birch and Swinnerton-Dyer conjecture
• Schoof–Elkies–Atkin algorithm
• Abstract algebra
• Mathematics
• Group theory

PHYSICS OF PLASMAS 19, [removed]Amended conjecture on an upper bound to time-dependent space-charge limited current M. E. Griswold,1 N. J. Fisch,1 and J. S. Wurtele2 1

Source URL: w3.pppl.gov

• Electrodes
• Vacuum tubes
• Mass spectrometry
• Space charge
• Theories
• Cathode
• Diode
• Plasma
• Electron
• Physics
• Electromagnetism
• Electricity

Numerical evidence for the Birch–Swinnerton-Dyer conjecture John Cremona University of Warwick

Source URL: homepages.warwick.ac.uk

• Diophantine geometry
• Conjectures
• Analytic number theory
• Elliptic curve
• Group theory
• Birch and Swinnerton-Dyer conjecture
• Néron–Tate height
• Heegner point
• Abstract algebra
• Mathematics
• Number theory

Dynamic product diversity Ramon Caminal Institut d’Anàlisi Ecònomica, CSIC, and Barcelona GSE December 5, 2011 Abstract

Source URL: ddd.uab.cat

• Economics
• Anti-competitive behaviour
• Marketing
• Coase conjecture
• Welfare economics
• Demand
• Price discrimination
• Pacman conjecture
• Monopoly
• Pricing
• Business

Finding all elliptic curves with good reduction outside a given set of primes J. E. Cremona and M. P. Lingham Abstract We describe an algorithm for determining elliptic curves defined over a given number field with a giv

Source URL: homepages.warwick.ac.uk

• Number theory
• Group theory
• Elliptic curves
• Diophantine geometry
• Elliptic curve
• Birch and Swinnerton-Dyer conjecture
• Curve
• Prime number
• XTR
• Abstract algebra
• Mathematics
• Finite fields

TOSHIAKI FUJIWARA, Kitasato University Saari’s homographic conjecture for the planar equal-mass three-body problem under the Newton potential and a strong force potent The Saari’s homographic conjecture for N -body p

Source URL: cms.math.ca

Elliptic curves, L-functions, and CM-points Shou-Wu Zhang Department of Mathematics Columbia University New York, NY[removed]July 11, 2002

Source URL: www.math.columbia.edu

• Elliptic curves
• Algebraic curves
• Analytic number theory
• Abelian varieties
• Modular forms
• Heegner point
• Birch and Swinnerton-Dyer conjecture
• Modular elliptic curve
• Modularity theorem
• Abstract algebra
• Algebraic geometry
• Mathematics

ANDRICA’S CONJECTURE IS TRUE KIM E LUMBARD Abstract. A rigorous treatment of the Sieve of Eratosthenes yields new insight into the discrete spacings between consecutive primes. A bound on gaps at each iteration of the

Source URL: www.ugcs.caltech.edu

• Numbers
• Integer sequences
• Analytic number theory
• Prime-counting function
• Prime gap
• Twin prime
• Primorial
• Modular arithmetic
• Mathematics
• Number theory
• Prime numbers

KK-Theory and Baum-Connes Conjecture Summer School on Operator Algebras and Noncommutative Geometry June 14–25, 2010 Lecturers: Heath Emerson and Ralf Meyer Notes by Seunghun Hong

Source URL: www.pims.math.ca

• Algebraic topology
• Differential geometry
• Differential topology
• Fiber bundles
• Group theory
• Vector bundle
• Topological K-theory
• Group action
• Vector space
• Algebra
• Abstract algebra
• Mathematics