| ШНИРЕЛьМАН常数之估计 |
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| 引用本文： | 张明尧.ШНИРЕЛьМАН常数之估计[J].安徽大学学报(自然科学版),1984(2). |
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| 作者姓名： | 张明尧 |
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| 摘 要： | 1977年,R.C.Vaughan用改进的加权大筛法与的密率方法相结合,证明了每个偶数是至多26个素数之和,1981年,我们把他的结果改进为24。在本文中,我们要证明下述结果。定理每个奇数可以表为至多24个素数之和。
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AN IMPROVEMENT OF SCHNIRELMAN′S CONSTANT |
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| Abstract: | In 1977, R.C.Vaughan, using an improved large sieve method with weights and schnirelman's density method, proved that every even number is a sum of at most 26 primes. In 1981, we improved Vaughan's method and obtained 24 instead of 26. In this paper, we prove the following result. Theorem Every odd number can be expressed as a sum of at most 24 primes. |
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