Pages that link to "Item:Q1397312"
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The following pages link to An eigenfunction expansion for the Schrödinger equation with arbitrary non-central potentials (Q1397312):
Displaying 9 items.
- Novel bound states treatment of the two dimensional Schrödinger equation with pseudocentral potentials plus multiparameter noncentral potential (Q652733) (← links)
- Smeared Coulomb potential orbitals. I: Asymptotic expansion (Q830779) (← links)
- On a class of non-separable quantum-mechanical eigenvalue problems. Analytical and technical considerations within the frame of a Born expansion method (Q1322973) (← links)
- The Schrödinger equation for the central nonpolynomial potential \(V(r)= r^2+ \lambda r^2/ (1+gr^2)\) in two and three dimensions (Q1886169) (← links)
- Tridiagonal treatment for the Schrödinger equation with a noncentral electric dipole ring-shaped potential (Q1934321) (← links)
- The Hermite pseudospectral method for the two-dimensional Schrödinger equation with nonseparable potentials (Q2006031) (← links)
- The Sturm-Liouville operator on the space of functions with discontinuity conditions (Q2475877) (← links)
- A model for the computation of quantum billiards with arbitrary shapes (Q2496260) (← links)
- Application of binomial coefficients in representing central difference solution to a class of PDE arising in chemistry (Q2503723) (← links)