Recent content by lion8172

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    Resistivity Q: Hall Conductance or Longitudinal Resistivity?

    I read somewhere that the Hall conductance is proportional to the derivative of the density of states at the Fermi level, and somewhere else that the longitudinal resistivity is proportional to the density of states at the Fermi level. Does anyone happen to know which it is?
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    Question about the Landau gauge

    I was looking at a derivation of the Landau levels in a crystal, and I had a question about the Landau gauge. The situation under consideration is a two dimensional system of non-interacting particles, exposed to a uniform magnetic field B directed along the z-axis (perpendicular to the plane of...
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    Edward Witten: World-Renowned Superstring Theorist and Fields Medal Winner

    He worked as a speechwriter for the McGovern campaign, not the Goldwater campaign. I'm also curious as to whether he studied math/physics as an undergraduate. Given the fact that he originally enrolled as an applied mathematics graduate student at Princeton, I would say that it's likely he had...
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    Energy-Momentum Tensor: Exploring Einstein-Hilbert Action

    I was wondering if someone could clarify something that I read in a book (Nakahara's book on Geometry, Topology, Physics). In the section on the Einstein-Hilbert action, the author defines the energy-momentum tensor as \delta S_M = \frac{1}{2} \int T^{\mu \nu} \delta g_{\mu \nu} \sqrt{- g} d^4...
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    Courses Reading Courses: Should You Take One for Your Transcript?

    I meant how does it look as an undergraduate course. I am an undergrad, yes.
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    Ground State Wave Function for Identical Spin 1/2 Particles in a Potential Well

    Homework Statement Find the wave function of the ground energy state for a system of two non-interacting, identical spin 1/2 particles in a potential well extending from x=0 to x=a. Don't forget to consider spin.Homework Equations The Attempt at a Solution Since the particles are fermions...
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    Schools High school senior who needs help

    Speaking as a physics major, (and not an engineer of course), I would say that your physics background is more than sufficient. You will have a leg up in that respect. Your math background, however, may be a bit lacking (but not that much necessarily). What do you mean by Calc I? Have you done...
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    Programs Complex analysis as physics major

    I am a physics major and I have taken many math courses, but not Complex Variables. I did a little contour integration along time ago, but I never took it as a course. I do, however, have the option to take this semester. Should I take it instead of another physics elective? I know that it is...
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    Courses Reading Courses: Should You Take One for Your Transcript?

    Does a physics reading course make a good impression on an undergraduate transcript? If given the choice between taking a reading course in an interesting subject and taking the same course as a regular class the following year, what would you do?
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    Preparing for a QFT Course with One Semester of Quantum

    The quantum class was at the level of Griffiths, and the QFT class is at the level of Peskin & Schroeder.
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    Preparing for a QFT Course with One Semester of Quantum

    Is one semester of quantum sufficient preparation for a QFT course?
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    Is Showing the Uniqueness of Highest Weight a Valid Proof of Irreducibility?

    I know that the highest weight of an irreducible representation is unique (up to scaling). Is the converse true, however? I have seen some proofs of the irreducibility of certain representations that proceed by showing the uniqueness of the highest weight. How do we know that this is a valid...
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    (radiation) monpoles vs. dipoles

    In the chapter on radiation (Chapter 11), Griffiths notes that an electric monopole does not radiate, but also that a point charge of electric dipole moment \mathbf{p} (t) = q \mathbf{d} (t) (where \mathbf{d} (t) is the instantaneous coordinate of the charge with respect to a fixed origin )...
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    Remember Isomorphism Theorems: Intuition Guide

    Does anybody know of a nice, intuitive way to remember the second and third isomorphism theorems?
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