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Number-Theoretic Analysis

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Cover of 'Number-Theoretic Analysis'

Table of Contents

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    Book Overview
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    Chapter 1 On point sets with differences of distances not less than the minimum distance
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    Chapter 2 Sample path properties of diffusion processes on compact manifolds
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    Chapter 3 Some new results in summability theory
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    Chapter 4 On irregularities of distribution on the hyperbolic plane
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    Chapter 5 Completely uniformly distributed sequences of matrices
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    Chapter 6 On digit expansions with respect to second order linear recurring sequences
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    Chapter 7 Näherungsformeln zur Berechnung von mehrfachen Integralen mit Anwendungen auf die Berechungen von Potentialen, Induktionskoeffizienten und Lösungen von Gleichungssystemen
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    Chapter 8 On the variance of the sum of digits function
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    Chapter 9 On the analysis of probabilistic counting
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    Chapter 10 A determinant evaluation and some enumeration results for plane partitions
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    Chapter 11 An inequality with applications in diophantine approximation
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    Chapter 12 Lattice points in planar domains: Applications of Huxley's ‘discrete hardy-littlewood method’
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    Chapter 13 Pseudorandom numbers generated from shift register sequences
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    Chapter 14 Divisors in arithmetic progressions in imaginary quadratic number fields
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    Chapter 15 Further results on a problem of Knödel concerning the analysis of bin-packing
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    Chapter 16 An asymptotic expansion for
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    Chapter 17 A note on the Ramanujan-Nagell equation
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    Chapter 18 Strong Weyl property in uniform distribution
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Title
Number-Theoretic Analysis
Published by
Springer, Berlin, Heidelberg, December 1990
DOI 10.1007/bfb0096975
ISBNs
978-3-54-053408-2, 978-3-54-046864-6
Editors

Edmund Hlawka, Robert F. Tichy

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