Number Theory : A Seminar held at the Graduate School and University Center of the City University of New York 1984 85

This is the third Lecture Notes volume to be produced in the framework of the New York Number Theory Seminar. The papers contained here are mainly research papers. N.

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Ente Autore: New York number theory seminar :New-York, N. Y.
Altri autori: Cohn, Harvey, 1923-2014 (Direttore editoriale), Chudnovsky, Gregory V., 1952- (Direttore editoriale), Nathanson, Melvyn Bernard, 1944-...., mathématicien (Direttore editoriale), Chudnovsky, David V., 1947- (Direttore editoriale)
Natura: Livre numérique
Lingua:Anglais
Pubblicazione: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Serie:Lecture notes in mathematics 1240
Soggetti:
Accesso online:Accès sur la plateforme de l'éditeur
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Accès Université d'Orléans
Accès INSA CVL
Nota: Archives Springer e-books (Licence nationale)
Archives Springer e-books (Licence nationale)
Autres localisations: Voir dans le Sudoc
Edition sous un autre format:• Number theory, a seminar held at the Graduate School and University Center of the City University of New York, 1984-85, edited by D. V. Chudnovsky, H. Cohn, M. B. Nathanson,... [et al.], Berlin, Springer-Verlag, 1987, 1 volume (324 pages), Lecture notes in mathematics, 3-540-17669-1
• Number Theory, Texte imprimé, 9783662170977
Sommario:
  • Computer assisted number theory with applications
  • Successive diagonal projections of Hilbert modular functions
  • Problems and results on minimal bases in additive number theory
  • On the number of false witnesses for a composite number
  • Arithmetic theory of Siegel modular forms
  • What is the structure of K if K+K is small?
  • The geometry of Markoff forms
  • On the maximum of an exponential sum of the Möbius function
  • Galois coverings of the arithmetic line
  • Notes on elliptic K3 surfaces
  • Splitting fields of principal homogeneous spaces
  • Mechanics on a surface of constant negative curvature
  • The depth of rings of invariants over finite fields
  • On the congruence of modular forms
  • Methods of factoring large integers
  • Divisors of the Siegel modular variety.