Pages that link to "Item:Q2479078"
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The following pages link to The exact solutions of the Schrödinger equation with the Morse potential via Laplace transforms (Q2479078):
Displaying 30 items.
- A large class of bound-state solutions of the Schrödinger equation via Laplace transform of the confluent hypergeometric equation (Q298088) (← links)
- The equation-transform model for Dirac-Morse problem including Coulomb tensor interaction (Q336189) (← links)
- From the generalized Morse potential to a unified treatment of the \(D\)-dimensional singular harmonic oscillator and singular Coulomb potentials (Q338186) (← links)
- Accurate delta potential approximation for a coordinate-dependent potential and its analytical solution (Q407878) (← links)
- Exact solutions of the Schrödinger equation via Laplace transform approach: pseudoharmonic potential and Mie-type potentials (Q427448) (← links)
- Non-central potentials, exact solutions and Laplace transform approach (Q454278) (← links)
- Solutions of \(N\)-dimensional Schrödinger equation with Morse potential via Laplace transforms (Q460894) (← links)
- The series solutions of the non-relativistic equation with the Morse potential (Q1397166) (← links)
- Unified treatment of a class of spherically symmetric potentials: quasi-exact solution (Q1681919) (← links)
- Exact solutions of a spatially dependent mass Dirac equation for Coulomb field plus tensor interaction via Laplace transformation method (Q1949957) (← links)
- Laplace transform method in one dimensional quantum mechanics on the semi infinite axis (Q2141372) (← links)
- Eigenspectra and statistical properties of the Klein-Gordon equation with Cornell potential: unequal mixings of scalar and time-like vector potentials (Q2164132) (← links)
- A Laplace transform approach to find the exact solution of the \(N\)-dimensional Schrödinger equation with Mie-type potentials and construction of Ladder operators (Q2353522) (← links)
- The recursion relations for the \(N\)-dimensional harmonic oscillator (Q2425615) (← links)
- Generalized Morse and Pöschl-Teller potentials: the connection via Schrödinger equation (Q2459491) (← links)
- Exact solutions of a Schrödinger equation based on the Lambert function (Q2463205) (← links)
- Exact solutions for vibrational levels of the Morse potential via the asymptotic iteration method (Q2508658) (← links)
- \(q\)-Schrödinger equations for \(V=u^2+1/u^2\) and Morse potentials in terms of the \(q\)-canonical transformation (Q2773886) (← links)
- The quadratic plus the tensor potentials for particle with 1/2-spin via \(L^{2}\) method under the spin symmetry (Q2795275) (← links)
- Position-dependent-mass: cylindrical coordinates, separability, exact solvability and \mathcal {PT} -symmetry (Q3161114) (← links)
- Calculation of the propagator of Schrödinger’s equation on (0, ∞) with the potential <i>kx</i>−2 + <i>ω</i>2<i>x</i>2 by Laplace’s method (Q4583076) (← links)
- EXACT SPIN AND PSEUDO-SPIN SYMMETRIC SOLUTIONS OF THE DIRAC–KRATZER PROBLEM WITH A TENSOR POTENTIAL VIA LAPLACE TRANSFORM APPROACH (Q4913338) (← links)
- Analytical solutions of fractional Schrödinger equation and thermal properties of Morse potential for some diatomic molecules (Q4988328) (← links)
- Bound and scattering states solutions of the Klein–Gordon equation with the attractive radial potential in higher dimensions (Q5067338) (← links)
- Effect of gravity and electromagnetic field on the spectra of cylindrical quantum dots together with AB flux field (Q5113729) (← links)
- <i>so</i>(3) algebraic approach to the Morse potential (Q5409690) (← links)
- A universal Laplace-transform approach to solving Schrödinger equations for all known solvable models (Q5411145) (← links)
- Series solution of nonlinear differential equations by a novel extension of the Laplace transform method (Q5739615) (← links)
- ADAPTED HOMOTOPY PERTURBATION METHOD WITH SHEHU TRANSFORM FOR SOLVING CONFORMABLE FRACTIONAL NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS (Q6158034) (← links)
- Klein-Gordon oscillator in dynamical noncommutative space (Q6589184) (← links)
