I am gald that MIT offered this course. I don't know if would be able to understand quantum mechanics without this lecture series... And the video recording is awesome...Thank you MIT...
Amazing lecture. Completely intuitive solutions to a complicated differential equation. Who said quantum mechanics wasn’t intuitive? Makes perfect sense.
My answer is a bit late but might be useful for someone else: Integrate the Time-independent Schrödinger equation. Start at x=0, set the boundary values (Ψ(x=0)=1, Ψ'(x=0)=0), pick a side (right or left), and then integrate until it blows up.
I am gald that MIT offered this course. I don't know if would be able to understand quantum mechanics without this lecture series... And the video recording is awesome...Thank you MIT...
Amazing lecture. Completely intuitive solutions to a complicated differential equation. Who said quantum mechanics wasn’t intuitive? Makes perfect sense.
Acaba de explicar que una ecuación diferencial con parámetros admite un conjunto discreto de soluciones... gráficamente. Amo a este hombre.
from the thumbnail it looked like he was giving the rude finger
Energy eigenstates that are discontinuous at x=0 get the double fingers from the Zwiebachinator.
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This is probably the most significantly difficult lecture in this set.
Thank you for sharing this great video
good intutition
Thanks ❤️🤍
I need to put many like, not only one.
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What equation would he use to "integrate numerically"?
My answer is a bit late but might be useful for someone else: Integrate the Time-independent Schrödinger equation. Start at x=0, set the boundary values (Ψ(x=0)=1, Ψ'(x=0)=0), pick a side (right or left), and then integrate until it blows up.
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