Space Vehicle Dynamics- What You Will Learn & Introduction to Instructor | Lecture 1 of Course

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  • Опубликовано: 25 июл 2024
  • Space Vehicle Dynamics 🪐 This undergraduate course will introduce you to 3D rigid body dynamics, spacecraft dynamics, attitude determination, and attitude stabilization🚀 Lecture 1: Introduction to instructor and overview of the course objectives ⚙️
    👉🏽 Jump to course description 24:15
    ► Course Playlist
    • Space Vehicle Dynamics
    ► Next, Reference frames & mission analysis
    • Satellite Reference Fr...
    ► Prerequisites
    Undergraduate-level statics and dynamics (particles and rigid bodies in 2 dimensions).
    ► More lectures posted regularly
    Subscribe is.gd/RossLabSubscribe​
    ► Dr. Shane Ross, aerospace engineering professor, Virginia Tech
    Background: Caltech PhD | worked at NASA JPL & Boeing
    Research website for ‪@ProfessorRoss‬
    shaneross.com
    ► Dr. Ross has a Caltech PhD, worked at NASA/JPL and Boeing on interplanetary trajectories, and is a world renowned expert in 3-body problem orbital dynamics.
    ► Follow me
    / rossdynamicslab
    ► Lecture notes PDF
    drive.google.com/drive/folder...
    ► All course videos
    • Space Vehicle Dynamics
    ► Textbook
    Schaub and Junkins, Analytical Mechanics of Space Systems, 4th edition, 2018
    arc.aiaa.org/doi/book/10.2514...
    ► Topics to be Covered
    - Typical reference frames in spacecraft dynamics
    - Mission analysis basics: satellite geometry
    - Kinematics of a single particle: rotating reference frames, transport theorem
    - Dynamics of a single particle
    - Multiparticle systems: kinematics and dynamics, definition of center of mass (c.o.m.)
    - Motion decomposed into translational motion of c.o.m. and motion relative to the c.o.m.
    - Imposing rigidity implies only motion relative to c.o.m. is rotation
    - Rigid body: continuous mass systems and mass moments (total mass, c.o.m., moment of inertia tensor/matrix)
    - Rigid body kinematics in 3D (rotation matrix and Euler angles)
    - Rigid body dynamics; Newton's law for the translational motion and Euler’s rigid-body equations for the rotational motion
    - Solving the Euler rotational differential equations of motion analytically in special cases
    - Constants of motion: quantities conserved during motion, e.g., energy, momentum
    - Visualization of a system’s motion
    - Solving for motion computationally
    - Other topics as time allows
    ► Course Learning Objectives
    By covering the topics above, it is expected that upon completion of the course, you will be able to do the following:
    Particle Dynamics
    Understand inertial & rotating/moving reference frames & their application to particle kinematics. Newton’s laws of motion & derivation of equations of motion for particles.
    Rigid Body Dynamics (Attitude Dynamics)
    Derive & explain equations of motion for rigid bodies, including modeling assumptions, angular momentum, moment of inertia, Newton-Euler equations (Newton's law for translational dynamics and Euler's rotational equation for rotational dynamics). Apply equations to single rigid body.
    Rigid Body Kinematics (Attitude Kinematics)
    Perform rigid body kinematics operations using rotation matrices (direction cosine matrix), Euler angles, principal rotation vector, principal Euler axis & angle, Euler parameters (quaternions).
    Attitude Determination
    Describe measurements required to determine attitude of a spacecraft. Apply attitude determination algorithms, eg TRIAD method, Davenport's q-method, gyroscope & Kalman filter.
    Spin Behavior & Stability
    Analyze spin behavior & stability of a rigid body, using linear & non-linear stability analysis.
    Spacecraft Attitude Dynamics
    Describe major environmental forces / moments affecting spacecraft motion. Apply basic dynamics analysis to attitude dynamics of spin & gravity gradient stabilized spacecraft. Dual-spin, effects of energy dissipation.
    System of Rigid Bodies
    Express angular momentum of a system of rotating rigid bodies. Describe & analyze the dynamics of multi-rigid body systems.
    ► Courses & Playlists by Dr. Ross
    📚3-Body Problem Orbital Dynamics
    is.gd/3BodyProblem
    📚Space Manifolds
    is.gd/SpaceManifolds
    📚Space Vehicle Dynamics
    is.gd/SpaceVehicleDynamics
    📚Lagrangian & 3D Rigid Body Dynamics
    is.gd/AnalyticalDynamics
    📚Nonlinear Dynamics & Chaos
    is.gd/NonlinearDynamics
    📚Hamiltonian Dynamics
    is.gd/AdvancedDynamics
    📚Center Manifolds, Normal Forms, & Bifurcations
    is.gd/CenterManifolds
    #SpacecraftDynamics #AttitudeDetermination #AttitudeStabilization #AerospaceEngineering #3DRigidBodyDynamics #SpaceVehicleDynamics #DrShaneRoss #VirginiaTechAerospace #SpaceSystem #RigidBodyKinematics #NewtonEulerEquations #SpacecraftAttitudeDynamics #AstrodynamicsEducation #SpaceExplorationTech #AerospaceResearch #SpaceMissionAnalysis #InterplanetaryTrajectories #SpaceEducation #SpaceTechLecture #AerospaceAcademia
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Комментарии • 26

  • @pistonsoup3749
    @pistonsoup3749 2 года назад +4

    Dr.Ross thank you so much for uploading this course. I'm a test/R&D engineer at a small aerospace company and am using this course to try to break into the GNC world! Thank you!

  • @wheatlysparble7900
    @wheatlysparble7900 6 месяцев назад +1

    Im still in undergrad and im learning so much from you! Thank you so much Dr.

  • @hanszhang659
    @hanszhang659 2 года назад +3

    Thank you so much for teaching these great great lessons!

    • @ProfessorRoss
      @ProfessorRoss  2 года назад +1

      My pleasure! Please like and share!

  • @michaelgarcia812
    @michaelgarcia812 3 года назад +2

    Thanks for teaching this class online!

  • @anwaralshamkhany1569
    @anwaralshamkhany1569 3 месяца назад +1

    thank you Dr.Ross for creating such detailed videos to teach us orbital mechanics I am working my way into the serospace world and you have been such a big help.

    • @ProfessorRoss
      @ProfessorRoss  3 месяца назад

      Glad to be of service. Thank you for watching.

  • @ahmedmohammedabdellah4363
    @ahmedmohammedabdellah4363 Год назад +1

    you are really funny "take that air craft " . cracked me hard + thank you for the course

    • @ProfessorRoss
      @ProfessorRoss  Год назад

      You are very welcome. I try to throw in some humor to break up the monotony (and wake up my students in class!).

  • @ErenGuerrier97
    @ErenGuerrier97 2 года назад

    Kinematics: Describing the Motions of Spacecraft from Coursera
    Analytical Mechanics of Space Systems, Hanspeter Schaub
    Space Vehicle Dynamics and Control, Bong Wie
    Rigid Body Dynamics for Space Applications, Vladimir S. Aslanov
    plus this "Space Vehicle Dynamics" playlist you gonna createVoltron.

  • @brendawilliams8062
    @brendawilliams8062 2 года назад

    It seems three body gravity is on it’s way to be understood by dyanamics

  • @brendawilliams8062
    @brendawilliams8062 2 года назад

    Thank goodness it wasn’t manned. Nice video thx.

  • @pranav9339
    @pranav9339 2 года назад

    Prof can u please help me out with finding lecture notes

    • @ProfessorRoss
      @ProfessorRoss  2 года назад

      The lecture notes are here: is.gd/SpaceVehicleDynamicsNotes

    • @pranav9339
      @pranav9339 2 года назад

      @@ProfessorRoss I have tried but this link doesn't work. I am unable to access this website. It isn't available in my location atleast.

    • @ProfessorRoss
      @ProfessorRoss  2 года назад

      @@pranav9339 Where are you located? Try this link: drive.google.com/drive/folders/11f2zWcKmbt44T59p9r8PNR1WLLRZaPCq

    • @pranav9339
      @pranav9339 2 года назад

      @@ProfessorRoss I am from India. Thank you prof I am able to access.!

  • @drblade2292
    @drblade2292 2 года назад

    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

    • @ProfessorRoss
      @ProfessorRoss  2 года назад +1

      Are you asking me to solve a homework problem from Dr. Schaub's book, complete with references to his Coursera course videos?

    • @drblade2292
      @drblade2292 2 года назад

      @@ProfessorRoss
      Yes,Sire.
      As I am not getting accurate answer.

    • @ProfessorRoss
      @ProfessorRoss  2 года назад +1

      @@drblade2292 I don't solve homeworks for people, but you can look at this other video that goes through the steps for integrating Euler angles ruclips.net/video/vwn_JT0SDXQ/видео.html

  • @mohammadmohammadi8858
    @mohammadmohammadi8858 3 года назад +1

    Thanks for the thorough explanations, but not a good hand writing.