• Title/Summary/Keyword: 김발형 탐색기 자이로

Search Result 2, Processing Time 0.017 seconds

The Body-Coupling Compensation in the 2-Gimbaled Seeker for the Homing Guidance of Bank-to-Turn Missile (Bank-to-Turn 유도탄의 호밍유도를 위한 2축 김발형 탐색기 동체운동 상관 보상)

  • Jeong, Sang-Keun;Kim, Eul-Gon
    • Journal of the Korean Society for Aeronautical & Space Sciences
    • /
    • v.30 no.6
    • /
    • pp.101-106
    • /
    • 2002
  • In a bank-to-turn(BTT) missile, if a 2-gimbaled seeker was stabilized using a 2-axis rate gyro mounted along its primary axis, the change of line of sight(LOS) measured by the seeker would be induced by rolling effects due to bank-to-turn(BTT) steering as well as an actual change. It is observed that the body-coupled effects in a homing loop of BTT missile are mainly concerned with the spurious target maneuver and the coupling due to the rate gyro misalignments. In this paper, we formulate a simple linear BTT homing loop model with seeker model including each body-coupling. With the model, we analyze the effects of the couplings on the homing loop stability, and propose a direct linear compensator for the coupling to recover the stability.

Verification of Missile Angular Velocity Calculation Using FMS (FMS를 이용한 대전차 유도탄의 각속도 계산식 검증)

  • Park, Eo-Jin;Kim, Wan-Shik;Park, Chan-Gook
    • Journal of the Korean Society for Aeronautical & Space Sciences
    • /
    • v.37 no.10
    • /
    • pp.992-997
    • /
    • 2009
  • This paper focuses on the calculation of the missile angular velocity under the reduced sensor condition and its verification using the Flight Motion Simulator(FMS). The missile angular velocity is usually measured by the body gyroscopes, but we assume that the inertial sensors on the missile body are in the absence of pitch and yaw gyroscopes. Under this reduced sensor condition, this paper shows the missile angular velocity can be calculated by using the gimbal seeker gyroscope, the roll body gyroscope, the gimbal angle and its rate. The FMS experiment was carried out to verify the proposed algorithm.