3. Consider the asymmetric square well { U1, if x a/2 U (x) = (a) Write down the general matching conditions that the solution to the Schrödinger equation, v(x) satisfies. (b) Derive explicitly the...

33. Consider the asymmetric square well<br>{<br>U1, if x < -a/2<br>0, if – a/2 < x < a/2<br>U2 if x > a/2<br>U (x) =<br>(a) Write down the general matching conditions that the solution to the Schrödinger<br>equation, v(x) satisfies.<br>(b) Derive explicitly the system of equations that determines the eigenenergies of the<br>problem.<br>(c) Does the problem have inversion symmetry? Explain why using the notion of a<br>commutator.<br>

Extracted text: 3. Consider the asymmetric square well { U1, if x < -a/2="" 0,="" if="" –="" a/2="">< x="">< a/2="" u2="" if="" x=""> a/2 U (x) = (a) Write down the general matching conditions that the solution to the Schrödinger equation, v(x) satisfies. (b) Derive explicitly the system of equations that determines the eigenenergies of the problem. (c) Does the problem have inversion symmetry? Explain why using the notion of a commutator.

Jun 04, 2022
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