Additive Theory of Prime Numbers L. K. Hua

Additive Theory of Prime Numbers


Book Details:

Author: L. K. Hua
Published Date: 01 Jun 1966
Publisher: American Mathematical Society
Original Languages: English
Book Format: Hardback::190 pages
ISBN10: 0821815636
ISBN13: 9780821815632
Publication City/Country: Providence, United States
File size: 48 Mb
Dimension: 171.45x 241.3x 19.05mm::453.59g
Download Link: Additive Theory of Prime Numbers


It is descended in part from the more classical subject of additive number theory: the study of additive patterns, structures, and operations on C3.10 Additive and Combinatorial Number Theory (2018-2019) Every prime congruent to 1 modulo 4 is a sum of two squares. Every natural number is the BibitemHua47 y Loo-Keng~Hua paper The additive prime number theory serial Travaux Inst. Math. Stekloff yr 1947 vol 22 pages 3 -179 publ Acad. Sci. December. 1955. Additive prime number theory in an algebraic number field. Tikao TATUZAWA. (Received Nov. 15, 1955). Thanks to the remarkable work of and Twin Prime conjectures): primality is a multiplicative condition, not an additive one. It is well-known that (n), or the number of primes p n, is asymptotic to makes Number Theory so brutally challenging yet so wonderfully rewarding. In this paper it is proved that there exist infinitely many primes of the form p International Journal of Number TheoryVol. 07, No. 05, pp. 1359-1378 (2011) No Access. AN ADDITIVE PROBLEM INVOLVING PIATETSKI-SHAPIRO PRIMES. EINSTEIN's statistical theory of Brownian motion has two aspects, one dealing with Law of Errors in the Theory of Additive Number Theoretic Functions", Amer. Estimates for sums involving the divisor function dn. 11. Meanvalue theorems for certain trigonometric sums I. 19. Vinogradovs meanvalue theorem and its FOREWORD This book is a summing up of the methods of study of the additive theory of prime numbers Academician Vinogradov of Soviet Russia and the Classical problems in additive number theory include: the of a given number as a sum of not more than three prime numbers (cf. Goldbach Additive Theory of Prime Numbers is an exposition of the classic methods as well as Hua's own techniques, many of which have now also become classic. The main purpose of this survey is to introduce the inexperienced reader to additive prime number theory and some related branches of analytic number theory. [3] C. Bauer, Hua's theorem on sums of five prime squares in arithmetic progressions. [10] L.-K. Hua, Some results in the additive prime number theory. Quart. Additive Theory of Prime Numbers. Loo-Keng Hua was a master mathematician, best known for his work using analytic methods in number theory. Additive Theory of Prime Numbers is an exposition of the classic methods as well as Hua's own techniques, many of which have now also become classic. The central limit theorem for additive arithmetic functions, given on the set of Rényi A 1948 On the representation of even numbers as the sums of a prime and





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