![Quantum Mechanics | Commutation of Operators [Example #2] - YouTube](https://i.ytimg.com/vi/3XX__CV8ks8/maxresdefault.jpg "Quantum Mechanics | Commutation of Operators [Example #2] - YouTube")
Quantum Mechanics | Commutation of Operators [Example #2] - YouTube
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SOLVED: The Hamiltonian for the quantum mechanical harmonic oscillator is H = T + V = 2mω^2x^2/2 The momentum operator is given by p = -iħ(d/dx) The commutator between two matrices A
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![Quantum Mechanics | Commutation of Operators [Example #1] - YouTube](https://i.ytimg.com/vi/tCd2U-ACr9o/maxresdefault.jpg "Quantum Mechanics | Commutation of Operators [Example #1] - YouTube")
Quantum Mechanics | Commutation of Operators [Example #1] - YouTube
Fundamental Commutation Relations in Quantum Mechanics - Wolfram Demonstrations Project
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![تويتر \ Tamás Görbe على تويتر: "Commutation relations like this form the basis of quantum mechanics. This example expresses the connection between position (X) and momentum (P): [X,P]=XP-PX=ih/2π, where h is Planck's](https://pbs.twimg.com/media/E_o9UrsXsAQCKX1?format=png&name=4096x4096 "تويتر \ Tamás Görbe على تويتر: \"Commutation relations like this form the basis of quantum mechanics. This example expresses the connection between position (X) and momentum (P): [X,P]=XP-PX=ih/2π, where h is Planck's")
تويتر \ Tamás Görbe على تويتر: "Commutation relations like this form the basis of quantum mechanics. This example expresses the connection between position (X) and momentum (P): [X,P]=XP-PX=ih/2π, where h is Planck's
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