Hamiltonian , Schrodinger, and Perturbations Equations

in #dynamics7 years ago

Helix -- not frozen in time. Oscillating but changing those oscillations as time goes. It is different slices of bread (time).

Hamiltonian -- an Approximate Method. [Numerical Analysis]

  1. Solve the approximate wave equations {Maxwell's Equations}

  2. For this approximation , find the probabilistic wave Schrodinger.

  3. You have to find the potential of the first gravity or em wave equation and then use Schrodinger's Equation to find the probability at a particular point x1,y1,z1.t1

  4. Then you repeat the process for x2y2z2t2 by varying the coordinates and the potentials

  5. You can use Group Theory to find the Orbits of the Motion and the Euler Lagrange Equation. What are the groups of the Euler Lagrange Equations and the Curves of Intersection.

  6. This is perturbation of the wave equation.

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