利用初等方法给出了一类包含第一类契贝谢夫多项式——盖根堡多项式的积的求和公式。
Sum formula for a kind of involving the first species of Chebyshev-Gegenbauer LPolynomials are presented by using primary methods.
在适当地选取了半单李代数的根系之后,就可算出初等表示权的标积。
When the set of roots for a semi-simple Lie algebra have been selected appropriately, the scalar product of the weights of the elementary representation can be calculated.
讨论了局部环上的矩阵表为初等阵之积的因子个数问题,并推广了域上的相应结论。
The number of the elementary matrices representing a matrix over a local ring are discussed, the corresponding results from a field to a local ring are extended.
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