Resonance reaction rate of 21Na(p, γ)22Mg

By using the new Coulomb screening model and most recent experimental results, this paper calculates the resonance reaction rates of ^21Na（p,γ）^22Mg. The derived result shows that the effect of electron screening on resonant reaction is prominent in astrophysical interesting temperature range. In conjunction with the experimental results, the recommended rates of^21Na（p,γ）^22 Mg would increase at least 10%, which undoubtedly affect the nucleosynthesis of some heavier nuclei in a variety of astrophysical sites.[第一段]     

The normal famility of mermorphic functions

Let F be a family of mermorphic functions in a domain D, and let a, b, c be complex numbers, a ≠ b. If for each f ∈ F, the zeros of f-c are of multiplicity ≥ k ＋ 1, and -↑Ef（k）（a） belong to -↑Ef （a）, -↑Ef（k）（b）belong to -↑Ef （b）, then F is normal in D.     

分段函数在生活中的应用

分段函数在生活中的应用既能很好地考查学生对一些基本函数、基础知识的掌握情况,又能考查学生灵活运用知识解决实际问题的能力,同时又能考查学生是否能运用运动与静止、变化与不变、特殊与一般的辩证思想.解答这类问题的关键是要紧扣题设条件(分段函数),根据自变量的不同取值范围,实施分类解答,做到不重不漏,分层讨论求解.……     

GI~X/M~b/1/N排队系统

本文主要研究了顾客一般独立批到达、指数批服务、缓冲器容量有限的单个服务器的排队系统，本文首先使用补充变量和嵌入马氏链的方法，在部分拒绝和全部拒绝情形下，得到系统排队队长的稳态分布，进而得到相应的性能指标，如系统的平均排队长、平均等待时间、损失概率等．其次对等待时间进行了分析．     

不需加人工变量的两阶段法

A method is provided to achieve an initial basic feasible solution of a linear programming in this paper. This method dose not need introducing any artificial variable, but needs only solving an auxiliary linear programming. Compared with the traditional two-phase method, it has advantages of saving the memories and reducing the computational efforts.     

基于RM型通用门ULM3的对称函数综合

阐述了基本RM型对称函数的定义和性质，给出了任意”变量对称函数在n-1变量基本RM型对称函数完备集中展开系数的计算公式，在此基础上，提出了基于RM型三变量通用逻辑门ULM3的变量数为奇数或偶数的对称函数综合方法，实例验证了上述方法的有效性．     

广义多值拟变分包含的灵敏性分析

借助隐预解算子技巧来研究广义多值拟变分包含的灵敏性分析．所得结果改进、推广和统一了文献中的一些结果．     

具有两参数的椭圆型方程Robin问题解的渐近性态

讨论了一类具有双参数的椭圆型方程边值问题.引入伸长变量,构造了问题的形式渐近解.利用微分不等式理论,证明了边值问题渐近解的存在性和一致有效性.由解的结构指出,在两参数一定的情况下,相应问题的解只具有二个边界层.     

THE EXPONENTIAL STABILIZATION FOR A SEMILINEAR WAVE EQUATION WITH LOCALLY DISTRIBUTED FEEDBACK

This paper considers the exponential decay of the solution to a damped semilinear wave equation with variable coefficients in the principal part by Riemannian multiplier method. A differential geometric condition that ensures the exponential decay is obtained.