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Lambert's Problem | Orbital Mechanics with Python 25

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In this video, I explain what Lambert's problem is and its applications in orbital mechanics. Lambert's problem consists of having two position vectors and a time of flight between them in order to calculate the keplerian orbit corresponding to those conditions.
I go over why its a boundary value problem rather than an initial value problem, and how there are 2D and 3D components of the problem. I show some papers from ESA and NASA going further into the geometry and math behind Lambert's problem.
I talk about the different applications of Lambert's problem, which include orbital (interplanetary) transfers, orbital rendezvous, porkchop plots, and orbit determination from observations (for satellites, asteroids, comets, planets, stars, etc.) I show the 2020 Mars launch window in the form of a porkchop plot.
Pre-req videos:
Optional videos:
Link to ESA paper on Lambert's Problem:
Link to NASA paper on Lambert's Problem:
Link to NASA's Mars 2020 Mission Concept:
#orbitalmechanics #astrodynamics #lamberts
I go over why its a boundary value problem rather than an initial value problem, and how there are 2D and 3D components of the problem. I show some papers from ESA and NASA going further into the geometry and math behind Lambert's problem.
I talk about the different applications of Lambert's problem, which include orbital (interplanetary) transfers, orbital rendezvous, porkchop plots, and orbit determination from observations (for satellites, asteroids, comets, planets, stars, etc.) I show the 2020 Mars launch window in the form of a porkchop plot.
Pre-req videos:
Optional videos:
Link to ESA paper on Lambert's Problem:
Link to NASA paper on Lambert's Problem:
Link to NASA's Mars 2020 Mission Concept:
#orbitalmechanics #astrodynamics #lamberts
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