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1·The time analyticity of solution is proved.

证明了该方程解的时间解析性。

2·In this article we study the analyticity dependence on the parameter of solutions to the equation on pseudoconvex domains.

本文作者研究拟凸域上的-方程解关于参数的解析依赖性。

3·Besides this, discussion about simplicity and analyticity of Jost function is considered which is connected with scatterering.

此外，还讨论与散射有关的约斯特函数的全纯性和解析性；

4·This paper studies the causality and analyticity characteristics in harmonic oscillator, and from which drives Hilbert transform pair.

本文对谐振子的因果律和解析性质进行了研究，并由此推导出谐振子的希尔伯特变换对。

5·The uniqueness theorem of generalized quasi-analyticity of the infinitely differentiable functions in some closed angular domain is extehded to the functions of several complex variables.

摘要把无穷可微函数类在角形闭区域上的唯一性结果推广到了多维情形。

6·In this paper, we extend the theorem on generalized quasi-analyticity of the infinitely differentiable functions in the closed angular domain to the functions of several complex variables.

摘要本文将关于角形闭区域中无穷可微函数类的广义准解析性的结果推广到了多维情形。

7·The paper introduces integrated semi-groups and analytic families of integrated semi-groups, the relations among the three natural ways to understand analyticity of the family are clarified.

介绍了积分半群及积分半群的解析族，阐述了积分半群的无穷小生成元解析、积分半群解析和预解式解析三者之间的关系。

8·Magnetohydrodynamics equations with periodic boundary conditions are considered in this note. The time analyticity of the solutions for the equations is proved and the backward uniqueness is obtained.

考查了周期边界条件下的磁流体方程，证明了它的解关于时间是解析的，由此得到了磁流体方程的解的向后惟一性。