位置：成果数据库 > 期刊 > 期刊详情页
On a problem in additive number theory
  • ISSN号：0236-5294
  • 期刊名称：Acta Mathematica Hungarica
  • 时间：2012.3.3
  • 页码：416-430
  • 相关项目：Erdos问题及Sierpinski问题等的研究
作者： Chen, Y-G.|Fang, J-H.|
同期刊论文项目
Erdos问题及Sierpinski问题等的研究
期刊论文 41
同项目期刊论文
The permutation of integers with small least common multiple of two subsequent terms
On the Elementary Symmetric Functions of 1, 1/2, ..., 1/n
A characterization of the identity function with equation f(p + q +r)=f(p) + f(q) + f(r)
On the Frobenius conjecture for Markoff numbers
On sequences containing at most 4 pairwise coprime integers
On the counting function of Stanley sequences
On the structure of the sumsets
A generalization of the classical circle problem
Dynamics of Goldring's w-function
Egyptian fractions with restrictions
Sumsets and difference sets containing a common term of a sequence
On a problem of Erdos, Herzog and Schonheim
On the values of representation functions
On a problem of Cilleruelo and Nathanson
The congruent properties for r(s)(n)
On minimal asymptotic bases
Remark on the completeness of an exponential type sequence
On the sum of distinct primes or squares of primes
Partitions of natural numbers with the same weighted representation functions
On the Erdos-Turan conjecture
On odd perfect numbers
On a problem of Nathanson related to minimal additive complements
Sum and difference sets containing integer powers
A note on the completeness of an exponential type sequence
Ruzsa's constant on additive functions
Hegyvari's Theorem on complete sequences
On the products (1(l)+1)(2(l)+1) ... (n(l)+1)
The inverse problem on subset sums
On the reciprocal sum of a sum-free sequence
Ruzsa's theorem on Erdos and Turan conjecture
Signed sums of terms of a sequence
On a theorem of Erdos and Sarkozy
On near-perfect numbers with two distinct prime factors
A quantitative Erdos-Fuchs theorem and its generalization
On a problem of Sierpinski
Weighted sums of consecutive values of a polynomial
On a problem of Erdos
On finite additive complements
Arithmetic progressions in sumsets and difference sets
线性代数的教学研究