Demystifying Quantum Mechanics using Minimum Uncertainty Wavepackets

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Dive into the intriguing world of quantum mechanics by examining the physics through the lens of the minimum uncertainty wavepacket. Join Prof. Jeff Chasnov as he uncovers the captivating history of the revolutionary quantum theory, and computes both particle-like and wave-like behaviors using the famous Schrödinger equation. Join him on this quantum adventure!
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Опубликовано:

8 окт 2024

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Комментарии : 11

@PankajaLakshmiP 5 месяцев назад

very interesting and wonderful visualization, Thank you. Eagerly waiting for the upcoming videos

@aminemounniar5348 5 месяцев назад

Always a pleasure to listen to physics and math with you Sir

@aldotovar9231 5 месяцев назад

wow, coming from engineering this was super intuitive! Bravo!

@blitzkringe 5 месяцев назад

Amazing visualization, thank you!

@g.matthiasullmann3759 5 месяцев назад

Thanks for the video. Very interesting. Can you share the code for generating the simulations?

@englishforfunandcompetitio248 5 месяцев назад

When's the second video of the series coming 😊?

@mrlittlefinger1516 5 месяцев назад

first

@xelth 3 месяца назад

This video? I still didn't understand... It is only clear that red is real and blue is the imaginary part of the solution. Black is the absolute part. But the solution should be a hermite function for a certain value of energy, which is clearly not the case. Why the width of the black curve is like this is unclear... At least initial conditions are unclear...

@ProfJeffreyChasnov 3 месяца назад

Initial condition is a wavepacket. It is a linear superposition of many energy eigenfunctions.

@xelth 3 месяца назад

@@ProfJeffreyChasnov Thank you. n1 ~ 50, n2 ~ 10? Are all lower levels occupied until the upper or states are also Gaussian excited? What do you think, hermite functions go into Fourier at n -> infinity?