服务时间依赖于已服务过的顾客数的M[X]/G/1排队系统

研究了每个忙期开始后的前N个顾客接受特别服务M^[x]／G／I排队系统。通过采用补充变量法，推导出系统稳态队长概率母函数的迭代公式。更进一步，得到了系统的平均队长。     

铝对大豆质膜透性和POD、CAT活性的影响

利用土培方式,研究了铝对9703、浙春2号和浙春3号大豆叶片的质膜透性、MDA(丙二醛)含量及POD(过氧化物酶)和CAT(过氧化氢酶)活性的影响.结果表明,在铝胁迫下,大豆叶片的质膜透性增大,MDA含量增加,CAT、POD的活性在813.5 mg/kg 铝处理时上升,而在较高浓度铝处理时下降.     

五次非线性效应对高斯脉冲和孤子啁啾演变影响的研究

从理论上推导出包含五次非线性系数的高斯脉冲和孤子的啁啾表达式.发现不论是高斯脉冲还是孤子,五次非线性效应对啁啾的影响与脉冲的初始啁啾、光纤的损耗系数、入射光场的峰值功率和脉冲传输距离等诸多因素有关.在其他参数给定的情况下,分别考虑了五次非线性效应对高斯脉冲和孤子啁啾的影响特性,并做了简单的比较.结果表明,高斯脉冲和孤子啁啾的演变特性极为相似.选择合适的五次非线性系数的光纤,并与其他参数相匹配,可以在高斯脉冲和孤子中心附近相当宽的区域内出现净啁啾等于零或近似等于零的现象.     

浅谈电动机的故障检查与维护

针对电动机出现的故障检查与维护,从日常检查、电动机具体项目检查、电动机启动前后检查、常见的故障与处理等方面进行了论述。     

基于XML的数字签名技术研究

对XML技术和数字签名技术进行研究，提出了一种基于XML的数字签名技术，并给出这种基于XML的数字签名技术的实现。     

脉冲激光沉积法制备氧化铋薄膜及其电化学性质研究

首次采用355nm脉冲激光沉积在不锈钢基片上制备了氧化铋薄膜，X—射线衍射(XRD)测试表明在基片温度为300℃，沉积时间为0．5h制备得到的Bi2O3薄膜具有四方结构，SEM和Raman光谱测定对该Bi2O3薄膜的表面形貌和锂化前后的结构进行了表征，结果表明薄膜由小于100nm针状晶粒组成，锂化后的产物可能是LixBi2O3。此外，由电位阶跃法测定了上述Bi2O3薄膜电极的锂离子扩散系数。电化学测定表明，上述Bi2O3薄膜具有充放电循环性能,在电压范围为0．70～3．5V，该氧化铋薄膜在充放电速率为2C时的比容量大约为100mAh／g，并且保持经100次以上充放电循环而没有明显的衰减。     

A new method to dynamically simulate groundwater table in land surface model VIC

Soil moisture plays an important role in water and energy balance in land-atmospheric interaction, but is impacted directly by the groundwater table. Dynamic variation of the groundwater table can be described mathematically by a moving boundary problem. In this paper, the moving boundary problem is reduced to a fixed boundary problem through a coordinate transformation. A new model of groundwater table simulation is developed using the mass-lumped finite element method and is coupled with the land surface model of Variable Infiltration Capacity (VIC). The simulation results show that the new model not only can simulate the groundwater table dynamically, but also can evade the choice of water table depth scale in computation with a low computation cost.     

磁空间群Pб_ 3/m''''m’c''''不可约共表示的计算

群表示理论在群论的发展和应用中占有十分重要的地位,它对求解C-G系数,同位标量因子及母分系数是必不可少的。本文主要以P6_3”m′m′c′的对称点L点为例,应用诱导表示的方法,介绍磁空间群不可约共表示的计算方法。     

Multisymplectic five-point scheme for the nonlinear wave equation

In this paper, we introduce the multisymplectic structure of the nonlinear wave equation, and prove that the classical five-point scheme for the equation is multisymplectic. Numerical simulations of this multisymplectic scheme on highly oscillatory waves of the nonlinear Klein-Gordon equation and the collisions between kink and anti-kink solitons of the sine-Gordon equation are also provided. The multisymplectic schemes do not need to discrete PDEs in the space first as the symplectic schemes do and preserve not only the geometric structure of the PDEs accurately, but also their first integrals approximately such as the energy, the momentum and so on. Thus the multisymplectic schemes have better numerical stability and long-time numerical behavior than the energy-conserving scheme and the symplectic scheme.     

模糊控制系统的设计方法及应用

通过对高斯模糊隶属函数和对某基于聚类分析的模糊控制系统设计方法的改进 ,提出了一种节省计算内存、时间并具有较强适应性的模糊控制系统设计方法 ,在模拟例子的计算中显示出相当高的拟合精度。