| 关于正整数的六边形数补数 |
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| 引用本文： | 王明军.关于正整数的六边形数补数[J].河南科学,2010,28(2):144-146. |
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| 作者姓名： | 王明军 |
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| 作者单位： | 渭南师范学院,数学与信息科学系,陕西,渭南,714000 |
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| 基金项目： | 渭南师范学院科研基金项目 |
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| 摘 要： | 对于任意的正整数n,设a(n)表示n的六边形数补数,即a(n)是使n+a(n)为一六边形数m(2m-1)的最小的非负整数.运用初等方法研究了六边形数补数列{a(n)}的均值性质,并给出了它的两个渐近公式.
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| 关 键 词： | 六边形数补数 均值 渐近公式 |
On the Complement of the Hexagon Number of a Positive Integer |
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| Wang Mingjun.On the Complement of the Hexagon Number of a Positive Integer[J].Henan Science,2010,28(2):144-146. |
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| Authors: | Wang Mingjun |
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| Institution: | Wang Mingjun (Department of Mathematics and Information Science,Weinan Teachers University,Weinan 714000,Shaanxi China) |
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| Abstract: | For any positive integer n,let a（n）denotes the complement of hexagon number. Thus,for any fixed positive n,a（n）is the smallest nonnegative integer number such that n＋a（n）is a hexagon number m（2m-1）. In this paper,the mean value about the complement of hexagon number sequence is studied using the elementary methods,and obtain two symptomtic formula for it. |
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| Keywords: | the complement of hexagon number mean value asymptotic formula |
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