下一代互联网核心技术IPv6研究

深入研究下一代互联系网的核心技术IPv6,详细介绍了IPv6跟IPv4相比的优势,研究了IPv6中所采用的IPSec协议、认证机制、加密机制和密钥管理机制等安全机制,讨论了IPv6的应用策略,展望了IPv6的应用前景。     

IPv4与IPv6协议之深层比较

IPv4协议的局限性已经严重制约了因特网的健康发展,针对IPv4协议的不足,本文分别从IP地址空间、路由表、Qos功能、自动配置、安全性等方面对IPv4和IPv6两种协议进行了深层比较和分析。     

有意义的MD4碰撞攻击(英文)

2005年的欧密会,Wang等提出了一种构造MD4碰撞的有效方法,该方法不仅对寻找随机碰撞有效,还可以用于构造有意义的碰撞。以Wang的技术为基础,进一步分析和探讨了对构造纯文本文件有意义的MD4碰撞,给出了一种构造纯文本文件的有意义MD4碰撞的方法,概率为2-33.77。在1996年的FSE会议上,Dobbertin的"Crypt analysis of MD4"给出了一个有意义的碰撞,而其在开头包含了16个随机字符。这里给出了一个基于Latin-1字符集的有意义的碰撞。     

可整体或局部调控的C^3，C^4连续的插值曲线

首先运用两种方法构造了带多形状参数的C^3连续的插值曲线．其次,利用方法二把构造出的带多形状参数的C^4连续的B样条曲线与参数化的奇异多边形按某个因子调配,可自动生成C^4连续的插值曲线．所有这些曲线的形状既能整体又可局部调控．     

对流密码RC4的区分攻击

在流密码体制下,RC4算法经过密钥初始化部分后所得的内部状态不是均匀分布的。为此,证明了算法密钥流第1个输出字分布的不均匀性,其等于186的概率为0.003 892 5。利用该输出字分布的不均匀性,给出改进的RC4区分攻击,攻击所需的数据为224 Byte,区分优势为0.84。通过实验验证了该区分攻击的有效性。     

On global solutions to fractional functional differential equations with infinite delay in Fréchet spaces

In this paper, we investigate global uniqueness results for fractional functional differential equations with infinite delay in Fréchet spaces. We shall rely on a nonlinear alternative of Leray-Schauder type in Fréchet spaces due to Frigon and Granas. The results are obtained by using the α-resolvent family (S_α(t))_t≥0 on a complex Banach space X combined with the above-mentioned fixed point theorem. As an application, a controllability result with one parameter is also provided to illustrate the theory.     

On a new class of analytic functions associated with conic domain

The aim of this paper is to generalize the conic domain defined by Kanas and Wisniowska, and define the class of functions which map the open unit disk E onto this generalized conic domain. A brief comparison between these conic domains is the main motivation of this paper. A correction is made in selecting the range interval of order of conic domain.     

An inexact hybrid projection-proximal point algorithm for solving generalized mixed variational inequalities

In this paper, we investigate an inexact hybrid projection-proximal method for solving a class of generalized mixed variational inequalities in Hilbert spaces. We construct a general inexact hybrid projection-proximal point algorithm, in which an inexact relaxed proximal point step is followed by a suitable orthogonal projection onto a hyperplane. Under some suitable conditions concerned with the pseudomonotone set-valued mapping T, the nonsmooth convex function f and the step size λ_k, we prove the convergence of the inexact hybrid projection-proximal point algorithm for solving generalized mixed variational inequalities in Hilbert spaces.