Oxygen uptake by isotactic polypropylene of different morphological structure

Oxygen uptake by isotactic polypropylene was studied at temperatures below melting point, on samples of various degrees of crystallinity and spherulite size. Diffusion coefficients and activation energy of diffusion were calculated. It is suggested that the dependence of the rate of oxygen uptake on the morphological structure of polymer samples can result from different values of the interspherulitic amorphous phase fraction, which is more easily accessible to oxygen than the interlamellar fraction.     

新疆××金矿主要矿物的标型特征及其意义

摘要黄铁矿的反射率均低于标准黄铁矿。含金黄铁矿的晶胞参数a_0为5.4170A—5.4175A、热电系数为正值。在600—200(cm~(-1))波数内,红外光谱曲线的吸收谷较为开阔,且随含金量的增加有向长波方向产生系统位移的趋势。在其求I矿,氧、氢和碳的同位素丰度是:δO_(SiO_2)~(18)11.93—16.3‰、δO_(H_2)~(12)O-1.06—4.34‰、δD—84.4—-128.8‰、δC~(13)-12.92—-17.22‰。在石英的包裹体气相中,CH_4/CO_2值为0.009—0.056,在液相中,l_7矿脉富K~+,l_(17)矿脉的K~+、Na~+相等,其它均为富Na~+型。离子组合及矿化度与岩体一致,矿化度属淡水型。文中还提出了说明矿床成因的地质年龄、化探成果、稳定同位素和流体包裹体成分的依据,补充了找矿评价的硫化物存在、黄铁矿的热电系数和红外谱标志。     

球面反射镜的放大自发辐射方法测量小信号增益的理论研究

提出了球面反射镜的放大自发辐射（ＡＳＥ）方法测量小信号增益的理论模型，给出了相应的小信号增益系数的计算公式，该公式具有精确，简洁，显函数等特点，该模型有抑制光束横向分布引起的测量误差的机制。     

A Note on Single Machine Scheduling with Coefficient of Completion Time Variation Minimization

1.IntroductionGivenasetN~{1,2,...,n},n>1,ofindependentandsimultaneouslyavailablejobswhicharetobeprocessednonpreemptivelyonasinglemachine,jobirequiresapositiveprocessingtimepiandisassignedapositiveweightfi,iEN.Let11bethesetofn!possiblepermutationsofintegers1,2,...,n,and7~{[l],[2]!...I[n]}E11beajobsequencewhichdenotesthatjob[k]isthekthjobtobeprocessedonthemachine.Assumethatthemachinestratstoprocessthefirstjobattimezero.TheproblemistofindajobsequenceT*E11tominimizewhereC[i]isthecompletiontime…     

Maluta's coefficient in Musielak-Orlicz sequence spaces equipped with the Orlicz norm

Maluta's coefficient of Musielak-Orlicz sequence spaces equipped with the Orlicz norm is calculated. A sufficient condition for the Schur property of these spaces is given.

     

一种模拟非线性复杂系统的简化方法——疏系数化方法

用非线性时间序列模型描述复杂系统，往往因模型参数过多而导致负效应，疏系数化方法能简化模型结构、实现系统内在规律，甚至可以提高摸拟精度     

小康判别函数的建立与分析

近几年，国内在研究小康水平的定量指标分析中，应用较多的有综合评分法、层次分析法和模糊识别法。这几种方法比单项指标更全面、灵活，但在权数的确定上都难以克服人为因素的影响。当指标之间存在两个或两个以上的高度相关时，对问题的研究总存在一定的局限性。为了科学地研究小康问题，本文基于判别分析，建立城市小康的判别系数，来综合评价出我国城市小康水平的定量标准。     

一类变系数线性波动方程初值问题的求解

本文讨论了一类变系数线性波动方程初值问题的求解，获得较为理想的结果．     

PTC热敏电阻器的电阻温度特性及应用

本文从半导体陶瓷PTC热敏电阻器入手，讨论了该热敏材料的电阻温度特性，给出了PTC热敏电阻器的测量结果和应用范围。     

On the interaction of deep water waves and exponential shear currents

A train of periodic deep-water waves propagating on a steady shear current with a vertical distribution of vorticity is investigated by an analytic method, namely the homotopy analysis method (HAM). The magnitude of the vorticity varies exponentially with the magnitude of the stream function, while remaining constant on a particular streamline. The so-called Dubreil–Jacotin transformation is used to transfer the original exponentially nonlinear boundary-value problem in an unknown domain into an algebraically nonlinear boundary-value problem in a known domain. Convergent series solutions are obtained not only for small amplitude water waves on a weak current but also for large amplitude waves on a strong current. The nonlinear wave-current interaction is studied in detail. It is found that an aiding shear current tends to enlarge the wave phase speed, sharpen the wave crest, but shorten the maximum wave height, while an opposing shear current has the opposite effect. Besides, the amplitude of waves and fluid velocity decay over the depth more quickly on an aiding shear current but more slowly on an opposing shear current than that of waves on still water. Furthermore, it is found that Stokes criteria of wave breaking is still valid for waves on a shear current: a train of propagating waves on a shear current breaks as the fiuid velocity at crest equals the wave phase speed. Especially, it is found that the highest waves on an opposing shear current are even higher and steeper than that of waves on still water. Mathematically, this analytic method is rather general in principle and can be employed to solve many types of nonlinear partial differential equations with variable coefficients in science, finance and engineering.