AbstractAs an extension of the Linnik–Gallagher results on the “almost Goldbach” problem, we prove that every large even integer is a sum of four squares of primes and 8330 powers of 2
It is conjectured that every sufficiently large integer $N\equiv 4\pmod{24}$ should be a sum of the ...
With an alternative proof of the crucial Lemma 7.1, 36 pages.The binary Goldbach conjecture asserts ...
Inspired by a classical result of R\'enyi, we prove that every even integer $N\geq 4$ can be written...
It is shown that every sufficiently large even integer is a sum of two primes and exactly 13 powers ...
In 1951, Linnik proved the existence of a constant $K$ such that every sufficiently large even numbe...
AbstractIn this paper, it is proved that every sufficiently large odd integer is a sum of a prime, f...
AbstractWe prove that the density of integers ≡2 (mod24), which can be represented as the sum of two...
large even integers by sums of such powers and of two primes by Hongze Li (Jinan) 1. Main results. T...
We examine the problem of writing every sufficiently large even number as the sum of two primes and ...
We prove that the density of integers ≡2 (mod 24), which can be represented as the sum of two square...
Comments: 43 pages. Most of the manuscript has been professionally proofread.The binary Goldbach con...
Linnik considered about 70 years ago the following approximation to the binary Goldbach problem. Is ...
Goldbach's conjecture is one of the most difficult unsolved problems in mathematics. This states tha...
The 1741 Goldbach [1] made his most famous contribution to mathematics with the conjecture that all ...
AbstractIt is proved that every sufficiently large odd integer n can be written as n=x+p13+p23+p33+p...
It is conjectured that every sufficiently large integer $N\equiv 4\pmod{24}$ should be a sum of the ...
With an alternative proof of the crucial Lemma 7.1, 36 pages.The binary Goldbach conjecture asserts ...
Inspired by a classical result of R\'enyi, we prove that every even integer $N\geq 4$ can be written...
It is shown that every sufficiently large even integer is a sum of two primes and exactly 13 powers ...
In 1951, Linnik proved the existence of a constant $K$ such that every sufficiently large even numbe...
AbstractIn this paper, it is proved that every sufficiently large odd integer is a sum of a prime, f...
AbstractWe prove that the density of integers ≡2 (mod24), which can be represented as the sum of two...
large even integers by sums of such powers and of two primes by Hongze Li (Jinan) 1. Main results. T...
We examine the problem of writing every sufficiently large even number as the sum of two primes and ...
We prove that the density of integers ≡2 (mod 24), which can be represented as the sum of two square...
Comments: 43 pages. Most of the manuscript has been professionally proofread.The binary Goldbach con...
Linnik considered about 70 years ago the following approximation to the binary Goldbach problem. Is ...
Goldbach's conjecture is one of the most difficult unsolved problems in mathematics. This states tha...
The 1741 Goldbach [1] made his most famous contribution to mathematics with the conjecture that all ...
AbstractIt is proved that every sufficiently large odd integer n can be written as n=x+p13+p23+p33+p...
It is conjectured that every sufficiently large integer $N\equiv 4\pmod{24}$ should be a sum of the ...
With an alternative proof of the crucial Lemma 7.1, 36 pages.The binary Goldbach conjecture asserts ...
Inspired by a classical result of R\'enyi, we prove that every even integer $N\geq 4$ can be written...
DOI
Add to ORKG