位置：成果数据库 > 期刊 > 期刊详情页
On the Frobenius conjecture for Markoff numbers
  • ISSN号：0022-314X
  • 期刊名称：Journal of Number Theory
  • 时间：2013.7.7
  • 页码：2363-2373
  • 相关项目：Erdos问题及Sierpinski问题等的研究
作者： Chen, Feng-Juan|Chen, Yong-Gao|
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 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 a problem in additive number theory
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