小Bi数时热传导问题的摄动解

本文用匹配渐近法,求得在小Bi数条件下,一维平板热传导问题的摄动解,并对此解进行了讨论     

Bi—shadowing of Infinite Trajectories for Difference Equations in Banach Spaces

It is shown that infinite trajectories of difference equations with Lipschitz semi— hyperbolic mappings in a Banach space are bi—shadowing with respect to a class of compact mappings and also with respect to —locally —condensing mappings, where is the Hausdorff measure of noncompactness     

一个新的Liouville可积系统及其Lax表示，Bi—Hamilton结构

从一个特征值问题出发,首先推导一族非线性发展方程,其中包括著名MKdV方程做为特殊约化,进一步证明这族方程在Liounille意义下可积并具有Bi-Hamilton结构,而在位执函数和特征函数之间的一定约束下,特征值问题被非线性化为一完全可积的有限维Hamilton系统。     

激光浮区生长Bi(Pb)SrCaCuO超导纤维结构特征的研究

利用激光加热小台基座浮区生长技术,制备出了具有强织构化取向的Bi(Pb)SrCaCuO超导纤维晶体,本文通过微区XRD和SEM方法,系统研究了纤维的织构化结构特征,结果表明,生成纤维的a-b平面沿生长轴向排列,c轴垂直于轴向排列,因而为输运电流J_c提供了最佳的轴向传输路径,讨论了制备条件对纤维结构和超导物理性能的影响。     

Two-phases Method and Branch and Bound Procedures to Solve the Bi–objective Knapsack Problem

The classical 0–1 knapsack problem is considered with two objectives. Two methods of the two–phases type are developed to generate the set of efficient solutions. In the first phase, the set of supported efficient solutions is determined by optimizing a parameterized single-objective knapsack problem. Two versions are proposed for a second phase, determining the non-supported efficient solutions: both versions are Branch and Bound approaches, but one is breadth first, while the other is depth first. Extensive numerical experiments have been realized to compare the results of both methods.     

在Bi(2223)/Ag带中产生Ic不可逆的原因及其修正

测量了Bi(2223)/Ag带材在各种强磁场取向下的超导临界电流(I_c),I_c的大小和磁场的历史有关.这一现象可用超导体内钉扎中心的和超导颗粒之间的有效场H_eff的不可逆性来解释.H_eff的不可逆性来源于高温超导体内部在外磁场变化时存在的感应持续电流和屏蔽持续电流.如果把对应于同一临界电流的两个外场(H_ap)的平均值,定义为有效磁场(H_eff),那么H_ap与H_eff之间存在线性关系:H_eff=α+βH_ap.α,β值从实验数据得出后,用H_eff取代H_ap,便可得到修正的I_c(H)曲线.