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1)  software reliability parameter
软件可靠性参数
1.
Based on the analysis of the general software reliability parameters, the software reliability parameters with defense equipment characteristics are presented, and the principles for selecting software reliability parameters and determining the reliability targets are discussed.
本文讨论了软件可靠性定量要求的意义、特点、描述 ,对一般的软件可靠性参数进行了分析 ,提出了结合武器装备特点的软件可靠性参数 ,并给出了软件可靠性参数的选取及其指标确定应考虑的因素 。
2.
This paper summarizes the general step and method of traditional calculation software MTBF,and points out the basic reason why sometimes the estimated value of software reliability parameter is incredible.
文章总结了传统计算软件MTBF的一般步骤和方法,指出了软件可靠性参数估计值有时令人难以置信的根本原因,进一步提出了一种基于未确知数学理论的计算软件MTBF的新方法,并结合实例对新算法和传统算法进行了比较与分析。
2)  parameters of software reliability
软件可靠性参数
1.
The software reliability of astronautics payload systems is defined firstly,and then the generic parameters of software reliability are analyzed,finally a software reliability parameters list of as-tronautics payload systems is presented.
软件可靠性参数的分析与确立是进行软件可靠性研究的前提。
3)  software reliability data
软件可靠性数据
1.
However software reliability data which are very important for software reliability research were scarcely found in existed documents.
软件可靠性数据是一切软件可靠性研究活动的基础 ,其重要性不言而喻。
4)  software reliability mathematics
软件可靠性数学
5)  software reliability
软件可靠性
1.
Multiple criteria determination of software reliability testing adequacy and its application;
软件可靠性测试充分性的多准则判定及应用
2.
Early software reliability prediction based on the support vector machine;
基于支持向量机的软件可靠性早期预测
3.
Application of Markov Chain Model for Software Reliability Testing;
马尔可夫链模型在软件可靠性测试中的应用
6)  reliability of software
软件可靠性
1.
In this paper,after introducing blueprint to describe software structure and deriving an approach for calculting loop complexity of program diagram,a model of reliability of software is established.
在此基础上,建立起一个软件可靠性模型。
补充资料:必然性,可靠性


必然性,可靠性
certainty

必然性,可靠性[沈r侧nty;月oeToaep毗T‘] 预先确信某事件毫无疑问会实现.必然性是某事件可实现性的特征,且标上了最高水平的概率.在概率论中,必然性的概念是与必然事件(certain event)和以概率l出现的事件相联系的.在实践中,只要某事件的概率充分接近于1,人们就称之为必然性事件.
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