Recent content by QFT25

  1. Q

    Physics Post Doc vs Quant with the Goal of Becoming a Assistant Prof

    I have been looking into what is like being a Post Doc in theoretical physics, and the impression that I get is that it is like graduate school, except you are paid a bit more money and some how you have much more work to do. I want to become a professor in theoretical physics but at the same...
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    Admissions Critique my statement of purpose for Ivy Physics Ph.D

    Bump. Come on read it. I promise it is good.
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    Admissions Critique my statement of purpose for Ivy Physics Ph.D

    This is a draft of a my SoP that I plan to send out to all of the Ivy league schools for physics Ph.D. What do you think of it. Do you think it is superb, downright terrible or somewhere in between. All relevant information about me is contained in the Sop. Enjoy reading it and thank you very...
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    Calculate Comoving distance as a function of parameters

    Homework Statement I'm doing research with a Professor and I'm constructing a likelihood function which has parameters the density parameters found in the Friedman equation found using Massive Gravity Action H Homework Equations H(z)^2=a + b (1 + z) + c (1 + z)^2 + d (1 + z)^3 + r (1 + z)^4...
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    Momentum Eigenstate with a non-zero potential

    Can an momentum eigenstate have a eigenvalue which is time dependent.
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    Relativity What Is a Good Companion Book for Wald?

    Thanks you all very much for the wonderful suggestions. I'll look into Carroll I heard a lot of good things about it,
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    Momentum Eigenstate with a non-zero potential

    Homework Statement Prove that if a particle starts in a momentum eigenstate it will remain forever in a eigenstate given the potential c*y where c is a constant and y is a spatial variable. Homework Equations (h/i)d/dx is the momentum operator and a momentum eigenstate when put in the...
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    Relativity What Is a Good Companion Book for Wald?

    I'm taking a general relativity class and the professor is really good. When I'm in class I understand everything he is saying. However when it is time to do problems sets from Wald I struggle a bit because I find Wald hard to read. I'm not saying Wald is bad but I feel like I can benefit if I...
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    Calculate Quantum Partition Function

    Homework Statement Consider the case when the three Ising spins are replaced by quantum spins 1/2's with a Hamiltonian H=-J(s1.s2+s2.s3+s3.s1) calcualte the quantum partition function Homework Equations Partition function is the sum of E^(-H*B) where B is 1/kt The Attempt at a Solution...
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    Minkowski Force due to a quadratic in velocity potential

    Homework Statement A generalized potential suitable for use in a covariant Lagrangian for a single particle. This is Goldstein problem 9 chapter 7. −Aλν(xμ)uλuν where Aλν stands for a symmetric world tensor of the second rank and u^v are the components of the world velocity. If the...
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    Asking for hints to Goldstein chapter 7, problem 9

    Can this be moved to the homework help section?
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    Asking for hints to Goldstein chapter 7, problem 9

    I'm also in the same situation and would like some points on where to proceed once I have Lagrange's equation's of motion. Can Minkowski force be just the mass times the four velocity? Also to find the force in a Lorenz frame, that refers to just the spatial component of the Minkowski force right?
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    Identifying Types of Singularity in Differential Equations

    No because Sin[1/z] at z=0 is not a isolated singularity so it isn't analytic in in a neighborhood of z or in this case x.
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    Identifying Types of Singularity in Differential Equations

    Yes Sin[1/x] as x goes to zero is undefined. However Sin[1/x] ranges between as -1,0 and 1. Also as x/(Sin[x+Pi]) as x goes to zero approaches negative -1. Hmm now that I think I think about it is un defined right because it will go between 0 and -1 right. So it is irregular point right?
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    Identifying Types of Singularity in Differential Equations

    The series looks like x/(1/x -1/x^3+1/x^5...) so as x goes to zero the numerator goes to zero and the denominator increases without bound because of all of the (1/x) terms. So in my head I was like zero over infinity is zero.
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