Recent content by hermitian
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Graduate Understanding Dirac Delta Squares: Clarifying Doubts
hi, may someone help me to clarify my doubts... in my work, i encounter diracdelta square \delta(x-x_1)\delta(x-x_2) i am not sure what it means... it seems if i integrate it \int dx \;\delta(x-x_1)\delta(x-x_2) = \delta(x_1-x_2) is either zero of infinity. is this correct? thanks- hermitian
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- Delta Dirac Dirac delta Doubts Squares
- Replies: 2
- Forum: Differential Equations
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Graduate Varying mass in Schrodinger Equation
hi, today i learned that if the mass in Schrödinger equation is not a constant, then Schrödinger equation is not valid. Is there any reason why is it so? Also, what is the different of the time dependent mass m(t) and let say a time dependent angular frequency \omega(t) in a harmonic...- hermitian
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- Mass Schrödinger Schrodinger equation
- Replies: 1
- Forum: Quantum Physics
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Graduate Isomorphic between plane and line
hmm... the usual sense of isomorphism... where there is a structure preserving bijective map from R^2 to R^1. sorry is my question still vague?- hermitian
- Post #3
- Forum: Topology and Analysis
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Graduate Isomorphic between plane and line
Hi, I understand that the open interval (0,1) is isomorphic to the real line \mathbb{R}^1 May i know whether there is also isomorphism from \mathbb{R}^2 to \mathbb{R}^1 thanks a lot!- hermitian
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- Line Plane
- Replies: 4
- Forum: Topology and Analysis
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Graduate How Can Degenerate Perturbation Theory Help Identify Zero Order Eigenstates?
thanks Avodyne, i spend sometime to convince myself that I can use any basis I like in the degenerate subspace...- hermitian
- Post #6
- Forum: Quantum Physics
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Graduate How Can Degenerate Perturbation Theory Help Identify Zero Order Eigenstates?
Hi, I know that for degenerate states, we need to apply degenerate perturbation theory by looking at the perturbative hamiltonian in the subspace of the degenerate states. What then if the states still degenerate after we cast them the generate subspace. Is there a way to find the zero...- hermitian
- Thread
- Perturbation
- Replies: 5
- Forum: Quantum Physics