Number Theory

Number Theory

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


Table of Contents
Computer assisted number theory with applications - D. V. Chudnovsky, G. V. Chudnovsky - Pages 1-68
Successive diagonal projections of Hilbert modular functions - Harvey Cohn - Pages 69-86
Problems and results on minimal bases in additive number theory - Paul Erdos, Melvyn B. Nathanson - Pages 87-96
On the number of false witnesses for a composite number - Paul Erdös, Carl Pomerance - Pages 97-100
Arithmetic theory of Siegel modular forms - Gerd Faltings - Pages 101-108
What is the structure of K if K+K is small? - Gregory A. Freiman - Pages 109-134
The geometry of Markoff forms - Andrew Haas - Pages 135-144
On the maximum of an exponential sum of the Möbius function - D. Hajela, B. Smith - Pages 145-164
Galois coverings of the arithmetic line - David Harbater - Pages 165-195
Notes on elliptic K3 surfaces - William L. Hoyt - Pages 196-213
Splitting fields of principal homogeneous spaces - Paul Hriljac - Pages 214-229
Mechanics on a surface of constant negative curvature - Martin C. Gutzwiller - Pages 230-258
The depth of rings of invariants over finite fields - Peter S. Landweber, Robert E. Stong - Pages 259-274
On the congruence of modular forms - Jacob Sturm - Pages 275-280
Methods of factoring large integers - Samuel S. Wagstaff Jr., J. W. Smith - Pages 281-303
Divisors of the Siegel modular variety - R. Weissauer - Pages 304-324


Lecture Notes in Mathematics - Volume 1240


Springer, Paperback, english, 324 pages, makuliertes Bibliotheksexemplar - library copy