Nonlinear Bank-To-Turn / Skid-To-Turn Missile Outer-Loop / Inner-Loop Autopilot Design with Θ - D Technique
Ming Xin, Sivasubramanya Nadar Balakrishnan, D.T. Stansbery, Ernest J. Ohlmeyer
Abstract
Ming Xin, Sivasubramanya Nadar Balakrishnan, D.T. Stansbery, Ernest J. Ohlmeyer
Abstract
In this paper, a new nonlinear control method is used to design a full-envelope, hybrid bank-to-turn (BTT)/skid- to-turn (STT) autopilot for an air-breathing air-to-air missile. Through this new approach, called the D θ − method, we find approximate solutions to the Hamilton- Jacobi-Bellman (HJB) equation. An interesting and important feature of this new technique is that the nonlinear feedback law can be expressed in a closed form. In this autopilot design, a D θ − outer-loop and inner-loop controller structure is adopted. A hybrid BTT/STT autopilot command logic is used to convert the commanded accelerations from the guidance laws to reference angle commands for the autopilot. The outer- loop D θ − controller converts the angle-of-attack, the sideslip, and the bank angle commands to body rate commands for the inner loop. An inner-loop D θ − nonlinear controller converts the body rate commands to fin commands. The nonlinear design is evaluated using a detailed six-degrees-of-freedom simulation. Simulation results show that the new controllers achieve excellent tracking performance and exhibit insensitivity to parameter variations over a wide flight envelope.
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In this paper, a new nonlinear control method is used to design a full-envelope, hybrid bank-to-turn (BTT)/skid- to-turn (STT) autopilot for an air-breathing air-to-air missile. Through this new approach, called the D θ − method, we find approximate solutions to the Hamilton- Jacobi-Bellman (HJB) equation. An interesting and important feature of this new technique is that the nonlinear feedback law can be expressed in a closed form. In this autopilot design, a D θ − outer-loop and inner-loop controller structure is adopted. A hybrid BTT/STT autopilot command logic is used to convert the commanded accelerations from the guidance laws to reference angle commands for the autopilot. The outer- loop D θ − controller converts the angle-of-attack, the sideslip, and the bank angle commands to body rate commands for the inner loop. An inner-loop D θ − nonlinear controller converts the body rate commands to fin commands. The nonlinear design is evaluated using a detailed six-degrees-of-freedom simulation. Simulation results show that the new controllers achieve excellent tracking performance and exhibit insensitivity to parameter variations over a wide flight envelope.
Key concepts: Autopilot, Inner loop, Control theory (sociology), Nonlinear system, Engineering, Flight envelope, Loop (graph theory), Angle of attack