14 citations · 77 across the 13 of their papers we have counts for
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Convergent Iterative Solutions of Schroedinger Equation for a Generalized Double Well Potential
R. Friedberg, T. D. Lee, W. Q. Zhao
We present an explicit convergent iterative solution for the lowest energy state of the Schroedinger equation with a generalized double well potential $V=\frac{g^2}{2}(x^2-1)^2(x^2…
A New Approach to Solve the Low-lying States of the Schroedinger Equation
T. D. Lee
We review a new iterative procedure to solve the low-lying states of the Schroedinger equation, done in collaboration with Richard Friedberg. For the groundstate energy, the $n^{th…
New Ways to Solve the Schroedinger Equation
R. Friedberg, T. D. Lee
We discuss a new approach to solve the low lying states of the Schroedinger equation. For a fairly large class of problems, this new approach leads to convergent iterative solution…
A Convergent Iterative Solution of the Quantum Double-well Potential
R. Friedberg, T. D. Lee, W. Q. Zhao +1
We present a new convergent iterative solution for the two lowest quantum wave functions and of the Hamiltonian with a quartic double well potential in one di…
A New Method to Derive Low-Lying N-dimensional Quantum Wave Functions by Quadratures Along a Single Trajectory
R. Friedberg, T. D. Lee, W. Q. Zhao
We present a new method to derive low-lying N-dimensional quantum wave functions by quadrature along a single trajectory. The N-dimensional Schroedinger equation is cast into a ser…
Relations Between Low-lying Quantum Wave Functions and Solutions of the Hamilton-Jacobi Equation
R. Friedberg, T. D. Lee, W. Q. Zhao
We discuss a new relation between the low lying Schroedinger wave function of a particle in a one-dimentional potential V and the solution of the corresponding Hamilton-Jacobi equa…