• 为求这一角度,首先我们求出射程的一般代数表达式。

    To find this Angle, we first work out general algebraic expression for the range.

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  • 这些结果不仅扩大了解析能控性所适用的区域,更重要的是可以用于更一般的具有无穷维控制李代数的量子力学控制系统。

    These results enlarge the domain of analytic controllability, and more essentially, they are applicable to more general quantum mechanical systems with infinite dimensional control Lie algebras.

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  • 文章分析了自动交换光网络(ason)一般的保护机制,并为每种保护机制提供了有效性分析的代数公式。

    This paper analyzes the general protection mechanisms for ASON and provides for each of them an algebraic formula for the availability analysis.

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  • 它享有优美的代数性质,有助于程序的转换、优化和探求有关程序性质的一般定理。

    We can study program transformation, program optimization and investigate general theorems of program properties with help of it.

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  • 通过代数法得到的相似平台3upu并联机构奇异位置,与用矢量法对一般3upu并联机构所作的分析一致。

    The singular position of similar platform 3upu reached by algebraical method is identical to the position of general 3upu analysized by vector method.

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  • 并通过算子代数的分解以及对称理想的结构给出各类退化算子代数的一般形式。

    And give general forms of every class of degenerate operator algebras by the representations of this algebra and constructions of symmetric ideals.

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  • 从代数及几何角度探索了与双曲线仅交于一点的直线的条数,并给出了一般结论。

    This paper probes into the number of straight lines which intersects hyperbola only in one point from algebra and geometry perspectives, and provides the general conclusion.

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  • 采用线性代数的矩阵变换理论,推导出混合螺旋系线性相关性的一般性判据。

    A linear independent general criterion of hybrid screw group was deduced based on the matrix transform theory of linear algebra.

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  • 本文研究了含幺可换环上一般线性李代数的子代数结构。

    In this paper, we study the subalgebra structure of the general linear Lie algebras over commutative rings.

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  • 现有插值方法,一般都不把插值函数直接表示为代数多项式。

    Interpolation methods so far available do not give the interpolating functions directly in the form of algebraic polynomials.

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  • 盈不足方法是古代数学中一项具有一般性的重要方法。

    The method of excess and deficiency that had general applications was important in ancient mathematics.

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  • 盈不足方法是古代数学中一项具有一般性的重要方法。

    The method of excess and deficiency that had general applications was important in ancient mathematics.

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