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Mathematical models on computer viruses

机译:计算机病毒的数学模型

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An attempt has been made to develop mathematical models on computer viruses infecting the system under different conditions. Mathematical model I discusses the situation to find the probability that at any time t how many software components are infected by virus, assuming the recovery rate and proportion of un-infected population receiving infection per unit time does not change with time. Mathematical model 2 is to estimate the proportion of software component population infected at any time and at any indefinite time under different cases. The third model is to find out the rate of change of proportion of total population with exactly j viruses (1 <= j < infinity) and proportion of total population with zero virus, assuming that the total population is distributed into different groups based on the number of viruses present in a particular module. The fourth model is to find out what is the probability that at any time t, z number of software components are infected, assuming that initially (i.e. at t = 0), a number of components are infected and also there is a change from infected to uninfected or vice versa. (C) 2006 Elsevier Inc. All rights reserved.
机译:已尝试开发有关在不同条件下感染系统的计算机病毒的数学模型。数学模型I讨论了一种情况,以找出在任何时间t都有多少软件组件被病毒感染的概率,假设每单位时间受感染的未感染人群的恢复率和比例不会随时间变化。数学模型2用于估计在不同情况下随时随地的软件组件总数所占的比例。第三种模型是假设正好将总人口按不同的群体分布,找出正好有j个病毒(1 <= j <无穷大)的总人口比例和零病毒的总人口比例的变化率。特定模块中存在的病毒数量。第四个模型是找出在任何时候t,z个软件组件被感染的概率是多少,假设最初(即,在t = 0时)有多个组件被感染,并且被感染的状态也有变化未被感染,反之亦然。 (C)2006 Elsevier Inc.保留所有权利。

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