助力法在智能训练中的作用

就如何馒体操运动知觉由模糊状态转化为明确状态提出了助力法智化训练。通过实验性研究，取得了比较显著的效果。     

Li3Sn的电子和几何结构:第一原理计算

CuSn化合物在近来的锂电池负极材料研究中引起了相当的重视.使用基于混合基表示的第一原理赝势法,研究了Li插入CuSn完全替代了Cu而且占满所有间隙位置后形成的Li3Sn的电子与几何结构性质.给出了其"结构～能量"关系图,电子能带结构,电子态密度以及电荷密度分布等.     

大台井"川法"密集柱支撑力分析

从单体液压支柱的特性出发，结合大台井实际的煤层和顶板条件，计算了俯伪斜走向分段密集采煤法密集柱的支撑力。影响密集柱支撑力的相关参数主要有煤层厚度与倾角、采深、控顶距等。密集柱支撑力的大小随煤层厚度增加而增大，顶板压力主要由密集柱承担；随煤层倾角的增大而减小；随采深增加而线性增大，深部开采时应考虑适当增加支护强度；随控顶距增大而增加，但增加幅度较小。所得到的结论为大台井“川法”采煤的实施提供了理论依据。     

SL(2,R)上的Hardy-Littlewood极大函数的性质

本文给出了SL(2,R)上的Hardy-Littlewood极大函数mf的定义,利用Ergodic定理证明了Hardy-Littlewood极大函数的强(p,p)型性质,p>1.     

高师院校《数学实验》课程的研究与实践

本文主要是通过数学实验课程的研究与教学实践,创设充分调动学生的学习主动性,培养创新意识和能力的新的教学方法、手段和环节,从而提供一个更适合高师院校的教学模式以及教学经验和资料(包括内容选择、环节安排、教学方法以及配套的教材和软件).并对数学实验课的发展趋势作了分析探讨.     

Formulation and survey of ALE method in nonlinear solid mechanics

This paper investigates the applicability and accuracy of existing formulation methods in general purpose finite element programs to the finite strain deformation problems. The basic shortcomings in using such programs in these applications are then pointed out and the need for a different type of formulation is discussed. An arbitrary Lagrangian-Eulerian (ALE) method is proposed and a concise survey of ALE formulation is given. A consistent and complete ALE formulation is derived from the virtual work equation transformed to arbitrary computational reference configurations. Differences between the proposed formulations and similar ones in the literature are discussed. The proposed formulation presents a general approach to ALE method. It includes load correction terms and is suitable for rate-dependent and rate-independent material constitutive law. The proposed formulation reduces to both updated Lagrangian and Eulerian formulations as special cases.     

On the Relation Between Two Minor-Monotone Graph Parameters

, where μ and λ are minor-monotone graph invariants introduced by Colin de Verdière [3] and van der Holst, Laurent, and Schrijver [5]. It is also shown that a graph G exists with . The graphs G with maximal planar complement and , characterised by Kotlov, Lovász, and Vempala, are shown to be forbidden minors for . Received: June 13, 1997