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Titlebook: Analytic and Elementary Number Theory; A Tribute to Mathema K. Alladi,P. D. T. A. Elliott,G. Tenebaum Book 1998 Springer-Verlag US 1998 Dis

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期刊全称Analytic and Elementary Number Theory
期刊简称A Tribute to Mathema
影响因子2023K. Alladi,P. D. T. A. Elliott,G. Tenebaum
视频video
学科分类Developments in Mathematics
图书封面Titlebook: Analytic and Elementary Number Theory; A Tribute to Mathema K. Alladi,P. D. T. A. Elliott,G. Tenebaum Book 1998 Springer-Verlag US 1998 Dis
影响因子This volume contains a collection of papers in Analytic andElementary Number Theory in memory of Professor Paul Erdös, oneof the greatest mathematicians of this century. Written by manyleading researchers, the papers deal with the most recent advances ina wide variety of topics, including arithmetical functions, primenumbers, the Riemann zeta function, probabilistic number theory,properties of integer sequences, modular forms, partitions, andq-series. ..Audience:. Researchers and students of number theory, analysis,combinatorics and modular forms will find this volume to bestimulating.
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Partition Identities Involving Gaps and Weights, II,number of unrestricted partitions of ., .(.), the number of partitions of . into distinct parts and the Rogers-Ramanujan partitions of . (of both types). The weights derived here are given either in terms of congruence conditions satisfied by the parts or in terms of chains of gaps between the parts
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Entiers Lexicographiques,easing size), is ordered lexicographically. This concept easily yields to a new type of multiplicative structure for the exceptional set in the Maier-Tenenbaum theorem on the propinquity of divisors, which settled a well-known conjecture of Erdős. We provide asymptotic formulae for the number of lex
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Linear Forms in Finite Sets of Integers,he form ..+...+.., where .. is an integer that can be represented as the sum of .. elements of the set A,. In this paper, the structure of the linear form ....+...+.... is completely determined for all sufficiently large integers ...
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Discrete Structural Optimizationund for a possible counterexample is extended to (math) and the bound lim inf...(.)/.(.) ≤ 10. is shown. Determining the order of .(.) and ..(.) also provides a description of the “normal” multiplicative structure of totients. This takes the form of bounds on the sizes of the prime factors of a pre-
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