PI-强LU富足半群

通过对C-L^U-富足半群的刻画,给出了PI-强L^U富足半群的结构定理。     

勤俭建国家 永久是真言——朱德“勤俭”诗考释

要牢记朱德“勤俭建国家，永久是真言”的教诲，反对铺张浪费和大手大脚，抵制拜金主义、享乐主义和奢靡之风，在各项工作中切实贯彻勤俭节约方针，形成“以勤俭节约为荣、以骄奢淫逸为耻”的良好风尚，廉洁从政，勤政为民，努力建设中国特色社会主义.     

CPL冷凝单管融化过程的双倒易边界元分析

1引言CPL（毛细泵两相流回路）能传输较高的热负荷，而且不需要循环泵、阀门等运动部件，重量轻可靠性好；在飞行器热控制方面有很好的应用前景[1]。CPL在恶劣的空间环境中运行，需要防止工作介质出现冷冻，为此，我们已经用解析[2]和数值的方法[3]进行了初步的分析，得到了一些可供工程设计参考应用的结果。另外，在恶劣的空间环境中，如果出现冻结，需要融化起动，热管的安全设计需要研究它的融化特性，以确保热管在空间能正常运行。双倒易边界元方法用Laplace基本解[4]，通过对一类偏微分方程两侧进行转化，将它全部转化为纯边界积分…     

关于Herstein定理的逆问题研究

设R是一个环,如果存在n>1使f:x→xn为R的一个环同态,则映射f:R→R称为一个幂自同态。本文将完全刻划出无零因子环的所有幂自同态。     

新题征展(32)

A　题组新编1.对于任意 x∈ R函数 f (x)都满足f(x 2 ) =f (2 - x) .(1)如果方程 f(x) =0恰好有 2 0 0 2个不同实根 ,则这些根之和为 (　 ) .(A) 0　 (B) 2 0 0 2　 (C) 4 0 0 4　 (D) 80 0 8(2 )如果方程 f (x 2 ) =0恰好有 2 0 0 2个不同的实根 ,则这些根之和为 (　 ) .(A) 0　 (B) 2 0 0 2　 (C) 4 0 0 4　 (D) 80 0 8(3)如果方程 f(x - 2 ) =0 ,恰好有 2 0 0 2个不同的实根 ,则这些根之和为 (　 ) .(A) 0　 (B) 2 0 0 2　 (C) 4 0 0 4　 (D) 80 0 8(4)如果方程 f (x 1) =0恰好有 2 0 0 3个不同的实根 ,则这些根之和为 (　 ) .(…     

一类潜热型功能液固两相流体的定压比热研究

应用两相流与热物理理论，严格推导出一类潜热型功能液固两相流体的定压比热计算公式．     

宇通客车流程再造

宇通客车股份有限公司是1993年在郑州客车修配厂的基础上成立大的一家股份制公司,1997年在上海证券交易所上市,公司A股简称:G宇通,股票代码:60066,是国内客车行业第一家上市公司.     

Theoretical Analysis of Characteristics of GaxInl—x NyAsl—y／GaAs Quantum Well Lasers with Different Intermediate Layers

Based on the band anticrossing model, the effects of the strain-compensated layer and the strain-mediated layero n the band structure, gain and differential gain of GalnNAs/GaAs quantum well lasers have been investigated. The results show that the GaNAs barrier has a disadvantage in increasing the density of states in the conduction band. Meanwhile, the multilayer quantum wells need higher transparency carrier density than the GalnNAs/GaAs single quantum well with the same wavelength. However, they help to suppress the degradation of the differential gain. The calculation also shows that from the viewpoint of band structure, the strain-compensated structure and the strain-mediated structure have similar features.     

Principal component analysis using neural network

The authors present their analysis of the differential equation dX ( t )/dt = AX ( t ) - X^T( t ) BX( t)X( t), where A is an unsymmetrical real matrix, B is a positive definite symmetric real matrix,X E Rn ; showing that the equation characterizes a class of continuous type full-feedback artificial neural network; We give the analytic expression of the solution; discuss its asymptotic behavior; and finally present the result showing that, in almost all cases, one and only one of following eases is true. 1. For any initial value X0∈R^n, the solution approximates asymptotically to zero vector. In thin cane, the real part of each eigenvalue of A is non-positive. 2. For any initial value X0 outside a proper subspace of R^n,the solution approximates asymptoticaUy to a nontrivial constant vector Y( X0 ). In this cane, the eigenvalue of A with maximal real part is the positive number λ=Ⅱ Y (X0)ⅡB^2 and Y (X0) is the corre-sponding eigenvector. 3. For any initial value X0 outsidea proper subspace of R^n, the solution approximates asymptotically to a non-constant periodic function Y( X0 , t ). Then the eigenvalues of A with maximal real part is a pair of conjugate complex numbers which can be computed.