Pages that link to "Item:Q1397319"
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The following pages link to Schrödinger equation solutions for the central field power potential energy. I: \(V(r) = V_{0}(r/a_{0})^{2{\nu}-2}\), \({\nu}{\geqslant}1\) (Q1397319):
Displaying 7 items.
- Classical trajectories as solutions of the Schrödinger equation (Q283780) (← links)
- Gauge fields interacting with two-dimensional central potentials (Q936862) (← links)
- Application of the quantum mechanical hyperviral theorems to even-power series potentials (Q1380917) (← links)
- Schrödinger equation solutions for the central field power potential energy. II: \(V(r)=-V_{0}(r/a_{0}^{2{\nu}-2})\), \(0 {\leqslant}{\nu}{\leqslant} 1\), the bound states (Q1397320) (← links)
- Application of binomial coefficients in representing central difference solution to a class of PDE arising in chemistry (Q2503723) (← links)
- A method to solve the Schrödinger equation for any power hypercentral potentials (Q2840060) (← links)
- Series solution for the Schrõdinger equation with a long-range spherically symmetric potential (Q4661566) (← links)