引信安全系统解除保险过程的数学描述

在文献[1]的基础上,利用状态空间方法建立了引信安全系统解除保险过程的数学模型:常微分方程组和泛函微分方程组模型。定义了组成安全系统的保险要素之间的独立性和解除保险过程的时滞性。描述了安全系统中各保险要素工作状态之间的相互制约关系和解除保险时间延滞对解除保险过程的影响。并通过3个示例对不同解除保险过程给出了数学描述。

Mathematical Description of the Arming Process of a Fuze Safety System

By determining the state variables of a fuze safety system,some mathematical models——the system of ordinary differential and functional differential equations about the system's arming process are founded in a state space.Also,the arming states and restricted relations of the safety factors are described and some demonstrations are presented.

Establishment of the Basic Theory of Fuze Safety Systems

Presents a series of new concepts and design ideas about the fuze safety system, establishing thereby a proposed theory and relevant mathematical descriptions. The basic the- ory indicates that any fuze safety system is a physical system comprising finite safety ele- ments each of which can independently affect the system's states, and the arming process is a dynamic one in which the extent of safety of the system changes only gradually. The theory and method can be used to analyse the arming process and to guide the development of fuze safety systems.