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The details of proving the completeness theorem of formula system L~*, which is given by Prof. Wang, are reviewed, and the proving of strong completeness about L~* is analyzed and revised.

考察了形式系统*完备性的现有证明过程,并对其中所涉及的R0代数同构问题进行了研究,分析了关于*系统强完备性证明中的错误并给出了一个全新的修正证明。

With the two-coupled SU(2) as the dynamical group of the system, the Hamiltonian is represented in the two-coupled SU(2)/U(1) coset space by coherent states.

本论文以量子系统的代数结构为依据,从相干态陪集表象表示出发,对乙炔分子弯曲振动系统高激发态的动力学性质进行了研究。

Based on initial condition, during certain time span, numerical analysis method of differential equation, algebra iteration and optimization method are used to solve response of generalized system and to analyze stability of generalized system.

从初始条件出发,在一定时间长度上,采用微分方程数值积分法、代数迭代和优化方法来求解系统响应,获得非线性广义系统稳定性的数值分析方法。

Based on the flexible multibody dynamics model, that establish, a group of the algebra—differential hybrid equations which is made up of kinematics differential equation and spatial constraint algebra equations is listed by leading into the Lagrange multiplier to release the constraint of the system.

根据上述建立的多柔体动力学模型,通过引入Lagrange乘子释放系统的约束,列出了由系统的运动微分方程和空间约束代数方程组成的一组微分—代数混合方程组。

In most situations, the polysome system dynamic equation is the non-linearity the ordinary differential equation or the differential - algebra system of equations, it is generally obtains the equation through the computer value simulation then get the numerical solution, then through to numerical solution analysis, understanding polysome system dynamics characteristic.

多数情况下,多体系统的动力学方程是非线性常微分方程或微分-代数方程组,一般是通过计算机数值仿真得到方程的数值解,然后通过对数值解的分析,了解多体系统的动力学特性。

Mastery: The Z-Transform, The Region of Convergence for the Z-Transform, The Inverse Z-Transform, Properties of the Z-Transform, System Function Algebra and Block Diagram Representations.

教学内容: Z 变换; Z 变换收敛域;逆 Z 变换;由零极点图对傅立叶变换进行几何求值; Z 变换性质;几个常用 Z 变换对;利用 Z 变换分析和表征线性时不变系统;系统函数的代数属性与方框图表示;单边 Z 变换。

The Laplace Transform; The Region of Convergence for Laplace Transforms; The Inverse Laplace Transform; Geometric Evaluation of the Fourier Transform from the Pole-Zero Plot; Properties of the Laplace Transform; Analysis and Characterization of LTI Systems Using the Laplace Transform; System Function Algebra and Block Diagram Representations; The Unilateral Laplace Transform..

教学内容:拉普拉斯变换;拉普拉斯变换收敛域;拉普拉斯反变换;由零极点图对傅立叶变换进行几何求值;拉普拉斯变换性质;常用拉普拉斯变换对;用拉普拉斯变换分析和表征线性时不变系统;系统函数的代数属性与方框图表示;单边拉普拉斯变换。

Mastery: The Laplace Transform, The Region of Convergence for Laplace Transforms, The Inverse Laplace Transform, Properties of the Laplace Transform, Some Laplace Transform Pairs; Analysis and Characterization of LTI Systems Using the Laplace Transform, System Function Algebra and Block Diagram

基本要求:掌握拉普拉斯变换定义,拉普拉斯变换收敛域,拉普拉斯反变换,拉普拉斯变换性质,用拉普拉斯变换分析和表征线性时不变系统,系统函数的代数属性与方框图表示;熟悉常用拉普拉斯变换对,单边拉普拉斯变换;了解由零极点图对傅立叶变换进行几何求值。

Mastery: The Laplace Transform, The Region of Convergence for Laplace Transforms, The Inverse Laplace Transform, Properties of the Laplace Transform, Some Laplace Transform Pairs; Analysis and Characterization of LTI Systems Using the Laplace Transform, System Function Algebra and Block Diagram Representations;Roth Criterion;Mason Equation of the Signal Flow Graphs.

基本要求:掌握拉普拉斯变换定义,拉普拉斯变换收敛域,拉普拉斯反变换,拉普拉斯变换性质,用拉普拉斯变换分析和表征线性时不变系统,系统函数的代数属性与方框图表示,罗斯判别,信号流图的梅森公式;熟悉常用拉普拉斯变换对,单边拉普拉斯变换;了解由零极点图对傅立叶变换进行几何求值。

The Laplace Transform; The Region of Convergence for Laplace Transforms; The Inverse Laplace Transform; Geometric Evaluation of the Fourier Transform from the Pole-Zero Plot; Properties of the Laplace Transform; Analysis and Characterization of LTI Systems Using the Laplace Transform; System Function Algebra and Block Diagram Representations; The Unilateral Laplace Transform.;Roth rule ;Signal Flow Graphs.

教学内容:拉普拉斯变换;拉普拉斯变换收敛域;拉普拉斯反变换;由零极点图对傅立叶变换进行几何求值;拉普拉斯变换性质;常用拉普拉斯变换对;用拉普拉斯变换分析和表征线性时不变系统;系统函数的代数属性与方框图表示;单边拉普拉斯变换;罗斯准则;信号流图。

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However, as the name(read-only memory)implies, CD disks cannot be written onorchanged in any way.

然而,正如其名字所指出的那样,CD盘不能写,也不能用任何方式改变其内容。

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