Results 61 to 70 of about 126,211 (116)

Abstracts of the 2013 Annual Meeting of the American College of Rheumatology. October 25-30, 2013. San Diego, California, USA. [PDF]

Arthritis Rheum, 2013
europepmc   +1 more source

A sieve approach to the Waring-Goldbach problem. I. Sums of four cubes

, 1995
J. Brüdern
semanticscholar   +1 more source

ソスウ ノ 3ジョウ ノ ワ デ アラワセナイ シゼンスウ ノ ミツド ニツイテ カイセキテキ セイスウロン ト ソノ シュウヘン [PDF]

, 2009
川田, 浩一
core  

On the Waring–Goldbach Problem: Exceptional Sets for Sums of Cubes and Higher Powers

Canadian Journal of Mathematics - Journal Canadien de Mathematiques, 2005
A. Kumchev
semanticscholar   +1 more source

Exceptional Set of Waring-Goldbach Problem with Unequal Powers of Primes

, 2020
Xiaodong Zhao
semanticscholar   +1 more source

滑らかな数の3乗の和について(解析的整数論) [PDF]

, 2006
川田, 浩一
core  

Two results on powers of 2 in Waring–Goldbach problem

, 2011
Zhixin Liu, G. Lü
semanticscholar   +1 more source

Exceptional sets in Waring-Goldbach problem for fifth powers [PDF]

Doklady Mathematics, 2021
The author considers the following problem: given a natural number \(n\geq 2\), find \(V(n)\) such that, for all sufficiently large integers \(N\), the following representation holds: \[ N=p_{1}^{n}+p_{2}^{n}+\ldots+p_{k}^{n}, \quad \text{with} \,k\leq V(n) \] where the variables \(p_j\) are prime numbers.
Zhenzhen Feng, Zhixin Liu
semanticscholar   +9 more sources

Waring-Goldbach Problem for Unlike Powers

Chinese Annals of Mathematics, Series B, 2019
In this paper, the authors investigate exceptional sets in the Waring-Goldbach problem for unlike powers. For example, estimates are obtained for sufficiently large integers below a parameter subject to the necessary local conditions that do not have a ...
Zhenzhen Feng, Jing Ma
semanticscholar   +3 more sources

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The Waring–Goldbach problem for cubes with an almost prime

Proceedings of the London Mathematical Society, 2019
We show that every sufficiently large even integer can be written as the sum of eight cubes, seven of which are cubes of primes, and the remaining one is that of the product of two primes.
K. Kawada, Lilu Zhao
semanticscholar   +3 more sources