Introduction to Spacecraft GN&C - Part 1

Sdílet
Vložit
  • čas přidán 22. 01. 2016
  • Join Spaceport Odyssey iOS App for Part 2: itunes.apple.com/us/app/space...
    Join Spaceport Browser for Part 2: spaceport.spaceedu.net/
    Steve Ulrich is the Director of the Spacecraft Robotics and Control Laboratory in the Department of Mechanical and Aerospace Engineering at Carleton University. He received his B.Eng. (2004) and M.A.Sc. (2006) in electrical engineering from the Université de Sherbrooke, and his Ph.D. in aerospace engineering (2012) from Carleton University. From 2006 to 2008, he was Spacecraft GN&C Research Engineer with NGC Aerospace Ltd, where he namely led the development of an innovative attitude perturbation estimation system for the European Space Agency’s PROBA-2 spacecraft. In 2013, he was Postdoctoral Associate with the Space Systems Laboratory at the Massachusetts Institute of Technology, where he contributed to the development and experimental validation of vision-based relative navigation and control aboard the International Space Station during expeditions 34 and 35.
  • Věda a technologie

Komentáře • 19

  • @manashchakraborty9553
    @manashchakraborty9553 Před 5 lety +7

    Awesome Lectures. Looking forward to see more from Dr. Steve Ulrich

  • @vinaykumarharshavard
    @vinaykumarharshavard Před 3 lety +8

    where is Introduction to Spacecraft GN&C - Part 2 ? please guide me

  • @talentbuilderbuddy3746
    @talentbuilderbuddy3746 Před 5 lety +5

    It helped me a lot in understanding the behavior of satellite ... Thank you so much for key knowledge

  • @gossipGirlMegan
    @gossipGirlMegan Před 3 lety

    The best GNC lecture I've heard.

  • @BlackHermit
    @BlackHermit Před 4 lety

    Great lecture, thank you so much for uploading this!

  • @antonellamuto8256
    @antonellamuto8256 Před rokem

    Much interesting! I’ve learned a lot about GNC functions in spacecraft model

  • @celilylmaz4426
    @celilylmaz4426 Před 2 lety

    Great lecture for GNC enthusiastics, thank you sir.

  • @aerohk
    @aerohk Před rokem +1

    Very interesting, thank you for your work. I used to help make satellite flight control computer, but not educated in the flight software. Appreciate the lecture

  • @Wonderhow96
    @Wonderhow96 Před rokem

    Great lecture to start with the GNC topic outside a University!

  • @MemoryofMichaelJackson

    Good information .....I look forward for your new videos

  • @AnilKumar-ch5mw
    @AnilKumar-ch5mw Před 4 lety

    Awesome lecture sir, thanks a lot

  • @abhishekrajan4073
    @abhishekrajan4073 Před 4 lety

    Very nicely explained sir, thanks a lot,

  • @pelayo8465
    @pelayo8465 Před rokem

    Thank you for the help

  • @dbr_199
    @dbr_199 Před rokem

    What major would be prefered to work as a GNC engineer? CS, ElecEng, MechEng?

  • @toto44182
    @toto44182 Před 2 lety

    at 14:53 Nice picture of the high end HYDRA Star Tracker made by Sodern French company

  • @ahmednor5806
    @ahmednor5806 Před 10 měsíci

    🙏💐🙏

  • @Jirayu.Kaewprateep
    @Jirayu.Kaewprateep Před rokem +1

    📺💬 ODC, sensors, feedback, and controls. There are a lot more when talking about the controls system to help the satellites travel along the orbit in the shade of the sun.
    🥺💬 There are multiple pages I see from the materials where sensor and controls it is digital sensors and analog sensors signal control. Navigation included estimates of targets or values and how does it different than digital signals⁉ 🧸💬 It does not require quantization and some values from different scales can compare with the same domain.
    ( They added conversation 📺💬 Do you understand they will not stop and try to do IQ test can you remember they keep the speaker and those flies running 🥺💬 I did not pay attention to them but I read from your share of knowledge🔊🗯 กรุณายอมนะไอ้แม่ ... 🏡🥺💬 เกี่ยวอะไร ไม่สนใจ )

  • @drblade2292
    @drblade2292 Před 2 lety +1

    Please help me in solving this problem:
    The initial (3-2-1) Euler angles yaw, pitch and roll of a vehicle are (\psi, \theta, \phi)(ψ,θ,ϕ) = (40, 30, 80) degrees. Assume the body angular velocity vector of the craft is given through the BB frame components as Bωω=⎡⎣sin(0.1t)0.01cos(0.1t)⎤⎦20deg/s. Write a program to numerically integrate the yaw, pitch and roll angles over a simulation time of 1 minute. Enter the Euler angle norm \sqrt{\psi^2 + \theta^2 + \phi^2}
    ψ
    2

    2

    2
    at the simulation time step 42s. Express angles in radians.
    [Hint: if you are unsure, look at the "Optional Review: Integrating Differential Kinematic Equations" video.]
    [​Hint: In the integration, start with the initial angles and just integrate them without mapping them to specific quadrants