Euler数的一个特征
设E2n为Euler数以及矩阵E2n(t)定义为En(t)=e(l+i+j)0≤i,j≤n ,这里en={En,若n为偶数；0，若n为奇数，我们得到了E2n(t)的一个一般分解形式；进而得到了detE2n(0),detE2n(1)与detE2n(2)的计算公式。
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| Veröffentlicht in: | 洛阳师范学院学报 2003, Vol.22 (2), p.5-8 |
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| container_title | 洛阳师范学院学报 |
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| creator | 张之正 |
| description | 设E2n为Euler数以及矩阵E2n(t)定义为En(t)=e(l+i+j)0≤i,j≤n ,这里en={En,若n为偶数；0，若n为奇数，我们得到了E2n(t)的一个一般分解形式；进而得到了detE2n(0),detE2n(1)与detE2n(2)的计算公式。 |
| doi_str_mv | 10.3969/j.issn.1009-4970.2003.02.001 |
| format | Article |
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| fulltext | fulltext |
| identifier | ISSN: 1009-4970 |
| ispartof | 洛阳师范学院学报, 2003, Vol.22 (2), p.5-8 |
| issn | 1009-4970 |
| language | chi |
| recordid | cdi_wanfang_journals_lysfxyxb200302001 |
| source | National Center for Philosophy and Social Science Documentation (China) |
| subjects | Euler数 Hankel矩阵 行列式 |
| title | Euler数的一个特征 |
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