教育实验结果的评价──模糊数学在教育实验中的应用

利用模糊矩阵，对教育实验结果的价值进行综合评判，以实现评价的客观性，并对影响实验结果的各因素作分析。     

TPP管理模式在人力资源系统管理中的应用

文章以哲学化管理的中庸主义和效率主义为理论基础 ,以ISO90 0 1 2 0 0 0和海尔公司的OEC管理为实践基础 ,用系统的观点从企业人力资源管理的实践中提炼出TPP管理模式 ,描述了该模式的管理过程和优势所在 ,并探讨了TPP管理模式在现代人力资源管理中运用的问题     

适合无限维实零点定理的序域之结构II

在本文的第二部分中,我们研究了适合无限维实零点定理的序域的结构。通过嵌入,我们证明了,一个序域适合无限维实零点定理,当且仅当它的实闭包同构于域Ｒ｛Γ｝的某个具有无限维逼近性质的子域。这里Γ是一个无裂缝的可除序群,Ｒ｛Γ｝是指数在Γ中,系数为实数的形式幂级数域。     

企业技术创新能力的评价方法研究

本文基于技术创新的理论和我国企业的现状 ,建立了一套实用的技术创新能力评价指标体系 ,并综合地应用了三种评价方法 ,对石家庄市的 5个企业进行了实例研究 ,得到相对客观的结果     

Noetherian-like properties in polynomial and power series rings

There are many Noetherian-like rings. Among them, we are interested in SFT-rings, piecewise Noetherian rings, and rings with Noetherian prime spectrum. Some of them are stable under polynomial extensions but none of them are stable under power series extensions. We give partial answers to some open questions related with stabilities of such rings. In particular, we show that any mixed extensions $R[X_1??[X_n?$ over a zero-dimensional SFT ring R are also SFT-rings, and that if R is an SFT-domain such that $R/P$ is integrally closed for each prime ideal P of R, then $R[X]$ is an SFT-ring. We also give a direct proof that if R is an SFT Prüfer domain, then $R[X_1,?,X_n]$ is an SFT-ring. Finally, we show that the power series extension $R?X?$ over a Prüfer domain R is piecewise Noetherian if and only if R is Noetherian.     

浅谈工程造价确定的计价模式改革

中国加入WTO后，现行工程造价确定的计价模式有与国际惯例相悖的地方。为了更好的与国际惯例接轨，需对现行工程造价确定的计价模式进行改革，借鉴国际通用作法，建立符合同国际惯例和市场规律的计价模式。     

Universally catenarian domains of the type <Emphasis Type="Italic">A</Emphasis> + <Emphasis Type="Italic">I</Emphasis>

This paper deals with subrings of the type of a domain T of type where D is a domain and is a nonzero prime ideal of T, generalizing the classical A + M construction. We examine the possible transfer of the universal catenarity from A and T to R. This study allows us to generalize and improve some known results and to provide several interesting applications and examples.      

Ups and downs of economics and econophysics — Facebook forecast

What is econophysics and its relationship with economics? What is the state of economics after the global economic crisis, and is there a future for the paradigm of market equilibrium, with imaginary perfect competition and rational agents? Can the next paradigm of economics adopt important assumptions derived from econophysics models: that markets are chaotic systems, striving to extremes as bubbles and crashes show, with psychologically motivated, statistically predictable individual behaviors? Is the future of econophysics, as predicted here, to disappear and become a part of economics? A good test of the current state of econophysics and its methods is the valuation of Facebook immediately after the initial public offering — this forecast indicates that Facebook is highly overvalued, and its IPO valuation of 104 billion dollars is mostly the new financial bubble based on the expectations of unlimited growth, although it’s easy to prove that Facebook is close to the upper limit of its users.