On the ternary Goldbach problem with primes \(p_i\) such that \(p_i+2\) are almost-primes (Q5932658)
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scientific article; zbMATH DE number 1603985
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On the ternary Goldbach problem with primes \(p_i\) such that \(p_i+2\) are almost-primes |
scientific article; zbMATH DE number 1603985 |
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On the ternary Goldbach problem with primes \(p_i\) such that \(p_i+2\) are almost-primes (English)
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12 June 2001
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The author proves that every sufficiently large integer \(N\), for which \(N\equiv 3 \pmod 6\), can be represented as the sum of three primes \(p_1\), \(p_2\), \(p_3\), such that \(p_1+2\) and \(p_2+2\) have no more than \(5\) and \(p_3+2\) has no more than \(8\) prime factors, counted according to multiplicity.
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sum of primes
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prime divisors
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