Recent content by FarticleFysics

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    Electromagnetic energy of a long wire

    When you say back EMF do you mean the field opposite of the induced electrical field from the magnetic field, or the induced field itself?
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    What is the significance of commutative operators in quantum mechanics?

    I'm currently in the middle of finals, but those resources look very interesting. Can't wait to check them out and thank you for your help!
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    Spherical harmonics and angular momentum operators

    Yes, I did the derivation of the eigenvalues as well. Thanks for your help!
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    Spherical harmonics and angular momentum operators

    When solving for the spherical harmonic equations of the orbital angular momentum this textbook I'm reading.. Does this mean that there must be a max value of Lz which is denoted by |ll>? Normally the ket would look like |lm>, and since m is maxed at m=l then |ll> is the ket consisting of the...
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    What is the significance of commutative operators in quantum mechanics?

    Bill, Is it correct in saying that |bi><bi| is a projection operator? I'm thinking that the projection operator would give us an eigenvalue projected in the 'direction' of some given eigenstate (mathematically speaking) since it is the inner product, but I feel like I am missing something...
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    Measuring sum of two components of spin angular momentum

    Homework Statement What are the possible results of the measurement of the sum of the x and z components of the spin angular momentum of a spin-1/2 particle? Sx = Spin angular momentum operator x Sz = Spin angular momentum operator x Homework Equations The Attempt at a...
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    Solving [H,x] Operator Algebra

    Oh yeah.. haha thanks.
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    Solving [H,x] Operator Algebra

    I'm trying to practice some operator algebra.. Solve [H,x] where H is the Hamiltonian operator, x is position operator, and assuming one dimensional potential energy, U(x). I know the commutator comes out as -ih_bar(p_op)/m Here is my work so far. [H,x] = Hx - xH note: H = [...
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    Q.M. harmonic oscillator spring constant goes to zero at t=0

    Homework Statement A one-dimensional harmonic oscillator is in the ground state. At t=0, the spring is cut. Find the wave-function with respect to space and time (ψ(x,t)). Note: At t=0 the spring constant (k) is reduced to zero. So, my question is mostly conceptual. Since the spring...
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