Overview
ABSTRACT
Aerospace propulsion is based upon models and physical laws which govern the movement and speed of flying systems. This article details the various formulae and laws to be mastered (Bréguet and Tsiolkovski formulae for instance) in order to design a propulsion system efficiently. It provides the way of using estimates, reference levels and simplified design laws for a cruise, an acceleration, a ballistic flight initially propelled. The understanding of these various data facilitates the acquisition of certain calculation "reflexes". In order to gain a sound knowledge of these elements, certain exercises of application (antitank missiles, launcher restitution) are also explained in this article.
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Marc BOUCHEZ: Graduate of the Catholic School of Arts and Crafts in Lyon and the Higher School of Aerospace Technology - Engineer, Technical Expert in the Aerodynamics, Propulsion and Lethality Department at MBDA France - Adjunct professor of propulsion at several universities and prestigious higher education institutions
INTRODUCTION
This article establishes and uses simplified design laws for cruise flight, acceleration, and initially propelled ballistic flight in various examples (rockets, missiles, but also aircraft, etc.).
Three formulas are used for unpowered flight (with an initial speed generally obtained by initial propulsion), gliding or ballistic flight. Examples show how important it is to understand the assumptions and verify that they are applicable before making significant errors in applying them. These formulas allow the introduction of aerodynamic finesse and the ballistic coefficient.
The other two formulas correspond to two specific cases of propulsion use: acceleration from one speed to another, or cruise flight (with two expressions whose authors remain famous: the Tsiolkovsky and Breguet formulas). The first allows the mass of propellant to be calculated for a missile booster or the speed reached by a multi-stage rocket. The second allows the range to be calculated based on the propulsion and aerodynamics of a missile or aircraft.
The simplified expressions in this article thus enable reliable but approximate pre-dimensioning, which will then be confirmed during a project using more accurate models and detailed trajectory calculations.
The examples and data provided are taken from the open literature, as the applications of these engines inevitably lead to restrictions on certain specific aspects of these propulsion systems from a commercial or military perspective. These include an anti-tank missile, passenger aircraft of varying speeds, the Saturn V rocket from the Apollo program, and an old intermediate-range ballistic missile.
A glossary of terms used can be found at the end of the article.
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KEYWORDS
performance | system | advanced study | design
Aerospace propulsion
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