Sieve Methods, Exponential Sums and Their Applications in Number Theory

Name: Sieve Methods, Exponential Sums and Their Applications in Number Theory
Price: 59.25 USD
Availability: InStock
ISBN: 9780521589574

ISBN-10: 0521589576

ISBN-13: 9780521589574

Edition: 1997

Authors: G. R. H. Greaves, G. Harman, M. N. Huxley, N. J. Hitchin

List price: $76.99

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Description:

This volume comprises the proceedings of the 1995 Cardiff symposium on sieve methods, exponential sums and their applications in number theory. Analytic number theory is covered by leading international contributors.

Book details

List price: $76.99
Copyright year: 1997
Publisher: Cambridge University Press
Publication date: 1/30/1997
Binding: Paperback
Pages: 360
Size: 5.98" wide x 9.02" long x 0.79" tall
Weight: 1.166

Gilbert Harman is Stuart Professor of Philosophy at Princeton University and the author of Explaining Value and Other Essays in Moral Philosophy and Reasoning, Meaning, and Mind.




The exceptional set for Goldbachï¿½s problem in short intervals




On an additive property of stable sets




Squarefree values of polynomials and the abc-conjecture




The values of binary linear forms at prime arguments




Some applications of sieves of dimension exceeding 1




Representations by the determinant and mean values of L-functions




On Montgomery-Hooley asymptotic formula




Franel integrals




Eratosthenes, Legendre, Vinogradov and beyond




On hypothesis K* in Waringï¿½s problem




Moments of differences between square-free numbers




On the ternary additive problem and the sixth moment of the zeta-function




A variant of the circle method




The resemblance of the behaviour of the remainder terms Es(t), D1-2s(x) and R(s+it)




A note on the number of divisors of quadratic polynomials




On the distribution of integer points in the real locus of an affine toric variety




An asymptotic expansion of the square of the Riemann zeta-function




The mean square of Dedekind zeta-functions of quadratic number fields




Artinï¿½s conjecture and elliptic analogues