multiplication theorem造句

例句与造句

1. One may construct a function obeying the multiplication theorem from any totally multiplicative function.
2. Gauss also arrived at the notion of reciprocal ( inverse ) determinants, and came very near the multiplication theorem.
3. Gauss also proved the multiplication theorem of the gamma function and investigated the connection between the gamma function and elliptic integrals.
4. The following tabulates the various appearances of the multiplication theorem for finite characteristic; the characteristic zero relations are given further down.
5. The multiplication theorem for the Bernoulli polynomials then follows as a special case of the multiplicative function f ( n ) = n ^ {-s }.
6. It's difficult to find multiplication theorem in a sentence. 用multiplication theorem造句挺难的
7. Two series may be multiplied ( sometimes called the " multiplication theorem " ) : For any two arithmetic functions f and g, let h = f * g be their Dirichlet convolution.
8. The Bernoulli polynomials may be obtained as a limiting case of the periodic zeta function, taking " s " to be an integer, and thus the multiplication theorem there can be derived from the above.
9. The next contributor of importance is Binet ( 1811, 1812 ), who formally stated the theorem relating to the product of two matrices of " m " columns and " n " rows, which for the special case of reduces to the multiplication theorem.
10. On the same day ( November 30, 1812 ) that Binet presented his paper to the Academy, Cauchy also presented one on the subject . ( See Cauchy Binet formula . ) In this he used the word " "'determinant " "'in its present sense, summarized and simplified what was then known on the subject, improved the notation, and gave the multiplication theorem with a proof more satisfactory than Binet's.