Recent content by bdj03001

  1. B

    Does the Bessel Function Identity J_n-1(z) + J_n+1(z) = (2n/z) J_n(z) Hold?

    Complex analysis: Let J_n (z) be the Bessel function for a positive integer n of order n. Verify? J_n-1 (z) + J_n+1 (z) = ((2n)/z) J_n (z)
  2. B

    How Did Emmy Noether Derive Her Equation for Variational Symmetries in 1915?

    Ok, I found it. thanks anyways.(http://www.physics.ucla.edu/~cwp/lists/accDB_su.html) Symmetry is THE most powerful tool in solving differential equations. If you are a young math major you should difinitely think about going to a school where symmetry classes are avaliable.
  3. B

    How Did Emmy Noether Derive Her Equation for Variational Symmetries in 1915?

    I am in need of Noether's paper she wrote in around 1915 about variational symmetries. I need to know how she found that [for an ode L(x,y,y')]if an X and Y (infinitesimals) exists then you can rewrite the Euler-Lagrange Equation in terms of L(x,y,y'), X(x,y) and Y(x,y). This is really...
  4. B

    Symmetry Analysis of Partial Differential Equations

    Sorry I'm unfamiliar with "differential galois therory"
  5. B

    Symmetry Analysis of Partial Differential Equations

    This course is symmetry of PDE's
  6. B

    Symmetry Analysis of Partial Differential Equations

    I'm currently taking a symmetry analysis course. It is really interesting. I would recommend it to any math major or anyone interested in ODE's and PDE'S. I am enjoying it very much.
Back
Top