1 / 21

Inertial navigation

Inertial navigation. Basic principle. If we can measure the acceleration of a aircraft we can integrate the acceleration to get velocity integrate the velocity to get position deviation. X B = X A +dX Y B = Y A +dY Z B = Z A +dZ. Z. A(X A ,Y A ,Z A ). dX. dY. dZ. B(X B ,Y B ,Z B ).

kjessica
Download Presentation

Inertial navigation

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Inertial navigation

  2. Basic principle If we can measure the acceleration of a aircraft we can • integrate the acceleration to get velocity • integrate the velocity to get position deviation

  3. XB=XA+dX YB=YA+dY ZB=ZA+dZ Z A(XA,YA,ZA) dX dY dZ B(XB,YB,ZB) X Y

  4. two options of INS • gimbaled or stabilized platform techniques • Strapdown techniques

  5. Gimbaled INS

  6. Gimbaled INS • A gimbal is a rigid with rotation bearings for isolating the inside of the frame from external rotations about the bearing axes. At least three gimbals are required to isolate a subsystem from host vehicle rotations about three axes, typically labeled roll, pitch, and yawaxes. • •The gimbals in an INS are mounted inside one another. Gimbals and torque servos are used to null out the rotation of stable platform on which the inertial sensors are mounted.

  7. Strapdown inertial navigation concept • Accelerometers mounted directly to airframe (strapdown) and measure “body” acceleration • Horizontal/vertical accelerations computed analytically using direction cosine matrix relating body coordinated and local level navigation coordinates

  8. Sensors fastened directly on the vehicle Strapdown INS

  9. Marconi FIN3110 strapdown INS

  10. Two-dimensional navigation for strapdownsystem

  11. direction cosine matrix • Rotation about reference z axis through angle • Rotation about new y axis through angle • Rotation about new z axis through angle

  12. effect of gravity • The main problem for an INS is to separate the vehicle acceleration from the effect of gravity on the accelerometers • In the stable platform, this is done by maintaining the accelerometers perpedicular to the gravity vector which allows us to ignore the effect of gravity • Another approach is to keep track of the gravity vector and subtract its effect from the outputs of the accelerometers

  13. If the roll and pitch angles are Φ and Θ respectively • aX= gsin Θ • aY= gsinΦcos Θ • aZ= gcosΦcosΘ Therefore: Θ=sin-1(aX/g) and Φ= sin-1(aY/gcosΘ)

  14. Strapdown INS block diagram

  15. Current gyro technology applications

  16. Strapdown INS cost as a function of instrument technology

  17. INS/GPS INTEGRATION

  18. Loosely coupled approach

  19. Tightly coupled approach

More Related