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By transforming the interlace series type linear differential equation with coefficient containing binomial coefficients and arrangement number into the linear differential equation of successive integral,the theory and method for solving this kind of equation are determined.

通过把系数含有二项式系数与排列数的交错级数型线性微分方程化为可逐次积分的线性微分方程,找出了求这类方程通解的方法与理论,把所得定理给出了严格的证明,并通过实例介绍了它的应用。

So we mention another geometricprobability problem which is the geometric probability of the intersection of pairs ofintersecting lines belonzs to convex body K in R~2 by using the concept of doublechord-power integrals and a kinematic invariant density formula for pairs of lines.

利用R~2上双弦幂积分的概念和线偶的运动不变密度公式,提出了另一个几何概率问题:R~2上两根与凸体K相交的小针依附在两直线上,求两直线的交点落入凸体K内的几何概率。

Through measuring the pacients'ALT,AST,TBIL,vinus replication index,T lymPhoid cell,The NK cell, immunity globulin and complement etc in DH, LS, DH'two two treatments before and after, inquire and compare each immunity index sign and the relation of DH and LS;Observation DH two treatments in front and back each index sign and certificate integral calculuses change, comParing The treatment in front and back machine immunity function appearance.

分别检测湿热蕴脾证两组治疗前后和肝郁脾虚证组的ALT、AST、TBIL、病原学指标、肝脏B超以及血清T淋巴细胞、NK细胞、免疫球蛋白、补体的水平,观察、比较各免疫学指标与湿热蕴脾证、肝郁脾虚证的关系,观察湿热蕴脾证两组治疗前后各免疫学指标及中医证候积分的变化,比较治疗前后机体免疫功能的变化。

The phase anomaly zones are investigated on the basis of the integral theorem of Helmholtz and Kirchhoff in terms of the Kirchhoff′s boundary conditions and the physical meaning of the integral for the diverging and converging spherical waves.

从波动方程出发,在基尔霍夫边界条件下,根据积分的物理意义,简明地研究了发散和汇聚球面波的相奇异区域分布。结果表明,除了汇聚的球面波焦点区域存在相奇异现象外,焦点以外的区域及对发散的球面波同样存在相奇异现象。

For the integrable Hamilton systems, the Invariant tori can be continuation in a certain range if the perturbation of the coupled systems is small enough.

对可积分的Hamilton系统,加上足够小的扰动,系统的不变环面所代表的规则运动在一定范围内都是可延拓的。

By transforming the interlace series type linear differential equation with coefficients containing negative second order power function and arrangement number into the linear differential equation of successive integral,the theory and method for the general solution of this kind of equation are determined.

通过把系数含有负二次幂函数与排列数的交错级数型线性微分方程化为可逐次积分的线性微分方程,找出了求这类方程通解的方法与理论,所得定理给出了严格的证明,并通过实例介绍了它的应用

Pass the interlace series type linear differential equation that coefficient contains power function and arrangement number change into the linear differential equation of successive integral, have found out the theory and method that begs this kind of equation to know to untie.

通过把系数含有幂函数与排列数的交错级数型线性微分方程化为可逐次积分的线性微分方程,找出了求这类方程通解的方法与理论,把所得定理给出了严格的证明,并通过实例介绍了它的应用。

Throush the interlace series type linear differential equation,coefficient containing three negative number of times,power function and arrangement number can be changed into the linear differential equation of successive integral.

通过把系数含有负三次幂函数与排列数的交错级数型线性微分方程化为可逐次积分的线性微分方程,找出了求这类方程通解的方法与理论,把所得定理给出了严格的证明,并将其推广,同时通过实例介绍了它的应用。

Contact-impact model and its discrete schemes for revolute pairs with small clearances ;2. Based on the theory of contact dynamics,the dynamic model with clearances of sizing press roll was established using the method of numerical simulation.

基于接触动力学的理论,利用数值模拟的手段建立了调宽机含间隙的动力学数学模型,采用定步长四阶Runge-Kutta数值积分的方法,详细研究了运动副内间隙对接触力的影响规律。

Based on the theory of contact dynamics, the dynamic model with clearances of sizing press roll was established using the method of numerical simulation. The paper studied the effect of clearances on contact force inner Mechanism joints detailedly by the method of numerical integration of fix step length four orders Runge-Kutta.

基于接触动力学的理论,利用数值模拟的手段建立了调宽机含间隙的动力学数学模型,采用定步长四阶Runge-Kutta数值积分的方法,详细研究了运动副内间隙对接触力的影响规律。

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