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laurent polynomials
相关语句
  laurent多项式
     Orthogonal Laurent Polynomials and Their Zeros
     Laurent多项式及其零点(英文)
短句来源
     Let C[t,t~(-1)] be the algebra of Laurent polynomials over the complex numbers field, and (?)
     令C[t,t~(-1)]为复数域C上的Laurent多项式代数,(?)
短句来源
     Let g be a Virasoro algebra over a quadratically closed field of characteristic 0. In this paper, the structures of H1(g,M(4,1)) ,H2(g,M(4,2)) and H2(g,ML) are determined, where M(4,1), M(4,2) are two classes of basic Harish-Chandra module, ML is the space of Laurent polynomials in one variable without constant term.
     设g为特征为0的二次闭域上的Virasoro代数。 本文决定了H~1(g,M(4,1)),H~2(g,M(4,2))及H~2(g,M_L)的结构,其中M(4,1),M(4,2)为两类基本Harish-Chandra模,M_L为无常数项单变量Laurent多项式
短句来源
  “laurent polynomials”译为未确定词的双语例句
     It is proved that Laurent polynomials over R are p.
     证明了R[x,x-1]是p.
短句来源
  相似匹配句对
     It is proved that Laurent polynomials over R are p.
     证明了R[x,x-1]是p.
短句来源
     Orthogonal Laurent Polynomials and Their Zeros
     Laurent多项式及其零点(英文)
短句来源
     On universal polynomials
     关于泛多项式(英文)
短句来源
     On Test Polynomials
     Test多项式及其判定
短句来源
     The Skills of the Laurent Expanding
     Laurant展开的技巧
短句来源
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  laurent polynomials
Two different algorithms are analyzed for the reciprocation of Laurent polynomials.
      
We provide some information about the minimal length Laurent polynomials Q1 and Q2 with these properties and describe an algorithm to compute them.
      
We prove that for any two Laurent polynomials , which have no common zeros in ?\{0} there exists a pair of Laurent polynomials satisfying the equation Q1P1 + Q2P2 = 1.
      
Furthermore, we denote by the subsets of Laurent polynomials whose restriction to the unit circle is real, nonnegative, respectively.
      
We consider three families of continued fractions (Stieltjes fractions, real J-fractions and non-negative T-fractions) whose denominators are orthogonal polynomials or Laurent polynomials.
      
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Let g be a Virasoro algebra over a quadratically closed field of characteristic 0. In this paper, the structures of H1(g,M(4,1)) ,H2(g,M(4,2)) and H2(g,ML) are determined, where M(4,1), M(4,2) are two classes of basic Harish-Chandra module, ML is the space of Laurent polynomials in one variable without constant term.

设g为特征为0的二次闭域上的Virasoro代数。本文决定了H~1(g,M(4,1)),H~2(g,M(4,2))及H~2(g,M_L)的结构,其中M(4,1),M(4,2)为两类基本Harish-Chandra模,M_L为无常数项单变量Laurent多项式。

It is proved that Laurent polynomials over R are p.q -Baer rings if and only if R is a p.q -Baer ring.

 证明了R[x,x-1]是p.q-Baer环当且仅当R是p.q-Baer环.

In this note, we investigate the necessity for the measure dψ being a strong distribution, which is associated with the coefficients of the recurrence relation satisfied by the orthogonal Laurent polynomials. We also give out a representation of the greatest zeros of orthogonal Laurent polynomials in the case of dψ being a strong distribution.

本文给出了测度dψ为强分布的一个必要条件,并得到了dψ为强分布时的Laurent多项式最大零点的一个表示。

 
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