相关性电磁分析攻击及最小样本量分析

对相关性电磁分析方法中的均值差法与Pearson系数法的中间过程进行了分析.由于中间点的选取与密钥相关的位数不同,因此Pearson系数法的分析效果优于均值差法.以AT89C52上实现的数据加密标准(DES)加密系统为对象进行2种相关性电磁分析攻击实验,结果证明了分析的正确性.利用统计学中假设检验的基本概念与原理推导了2种相关性分析方法所需的最小样本量计算公式,为密码实现提供一项安全性评估参数.     

母函数与差分方程在古典概率计算中的应用

本文利用母函数与差分方程讨论古典概率问题,结合具体实例说明母函数法中的变换思想和差分方程模型在古典概率计算中的巧妙应用。     

微分中值定理在n维欧氏空间中的推广

本文将微积分中关于一元函数的微分中值定理，即Ｒｏｌｌｅ定理，Ｌａｇｒａｎｇｅ定理，Ｃａｕｃｈｙ定理，推广到了多元函数及向量值函数。     

人体穿着服装时所受热应力的评价指标及标准

从人服装环境的角度,介绍了人体着装状态下所受的热应力评价标准和评价指标,分析了各指标的特点,并为今后进一步建立完善的热应力评价标准提出了建议.     

关于三次方程实根的几个结论

给出三次函数f(x)=x^3 ax^2 bx c的几个性质，由此推得三次方程x^3 ax^2 bx c=0实根的几个结论。     

方程与曲线论 [1 4 ]——等分方程定理 (D型)(英文)

当任意取一正整数n时 ,运用 (D1型 )等分方程定理 ,就可组成无数个一元n次给定代数方程式 ,再通过其配套求根公式 ,就可准确而简便地求出n个根。     

等距基点线性最小二乘法的改进

本文对等距基点线性最小二乘法作了修改,使得问题简化,便于实际计算与应用.     

An exact formula for the mean number of claims served by a one-channel queuing system with rejections on a given time interval

An exact formula for the mean number of claims served by a one-channel queuing system (QS) with rejections on a given time interval is obtained, which makes it possible, in particular, to calculate exactly the QS efficiency indexes on an arbitrary time interval.     

A case study of the MSA approach to quantized polarizable media

The mean spherical approximation (MSA) has proved to be a very general and flexible method to analyze equilibrium statistical mechanical systems. In this note we test its accuracy against a simple one-dimensional model, i.e., a lattice gas of polarizable molecules where the internal degree of freedom is treated as quantized harmonic oscillators which interact via harmonic forces. This model can be solved exactly. We find a very good agreement between the MSA and exact solutions.2 The corresponding classical problem of polarizable particles was first solved in a mean spherical approximation (MSA) by M. Wertheim [J. Chem. Phys. 26:1425 (1973)]. He considered the model with nonfluctuating dipole moments. Later L. Pratt [Mol. Phys. 40:347 (1980)] and J. S. Høye and G. Stell [J. Chem. Phys. 73:461 (1980)] solved the corresponding classical problem in the MSA for particles with fluctuating dipole moments.