The Optimal Central Guidance of Medium Range Air-to-Air Missile,

Abstract

In recent years, the development of high speed microcomputers makes it possible to apply optimal control theory to the missile guidance system. Although, numerous research papers have been published on this subject, hardly any of them deal with the concept of central guidance control. Here, an optimal central guidance principle that satisfies the needs of missiles with various speeds and guiding time is proposed. The major purpose of central guidance control is to guide the missile and enable it to maintain an optimal geometric position in relation to its target as soon as the target is locked on to by the missile head guidance. In order to reach the necessary maximum gravity force, the missile must have a certain minimum velocity which is contingent upon target's maximum gravity force, height and distance between them. For distant and low altitude targets the major factor is missile' speed. It's better to use a central guidance that can maximize the residual speed of the missile. For closer targets, the timing is very important, since the missile has to destroy the target before it launches a counter attack. Therefore, central guidance control that can minimize the intercepting time has to be applied. By solving the boundary value of nonlinear equations, these guidance rules can be obtained. Here, we will introduce the mathematical model of medium range air to air missiles, and discuss guidance principles of self searching. At the end, we will introduce the central guidance principle.

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Document Details

Document Type
Technical Report
Publication Date
Sep 25, 1995
Accession Number
ADA301281

Entities

People

  • Guang J. Dong
  • Hui Z. Lui
  • Jian Z. Wu

Organizations

  • National Air and Space Intelligence Center

Tags

Communities of Interest

  • Weapons Technologies

DTIC Thesaurus Topics

  • Air Intelligence
  • Altitude
  • Chinese Language
  • Computers
  • Control Theory
  • Equations
  • Guidance
  • Launching
  • Launching Sites
  • Low Altitude
  • Mathematical Models
  • Mobility
  • Residuals
  • Sea Level
  • Simulations
  • Sites
  • Targets

Readers

  • Aviation Safety and Air Traffic Management
  • Calculus or Mathematical Analysis
  • Robotics and Automation.