Pages that link to "Item:Q3862349"

The following pages link to On the interaction of the type λ<i>x</i>2/(1+<i>g</i> <i>x</i>2) (Q3862349):

Displaying 33 items.

• A band factorization technique for transition matrix element asymptotics (Q709980) (← links)
• A quantum exactly solvable nonlinear oscillator with quasi-harmonic behaviour (Q863949) (← links)
• Statistical mechanics of kinks for quasi-exactly-solvable potentials (Q992134) (← links)
• Borel-Leroy summability of a nonpolynomial potential (Q1005518) (← links)
• Accurate calculation of the eigenvalues of the \(x^ 2+ \lambda x^ 2/(1+gx^ 2)\) potential (Q1054446) (← links)
• Some finite difference methods for computing eigenvalues and eigenvectors of special two-point boundary value problems (Q1097655) (← links)
• Interaction \(\lambda x^ 2_ 1+gx^ 2\) revisited (Q1151250) (← links)
• An eighth-order formula for the numerical integration of the one- dimensional Schrödinger equation (Q1181939) (← links)
• An accurate finite difference method for the numerical solution of the Schrödinger equation (Q1298525) (← links)
• A finite-difference method for the numerical solution of the Schrödinger equation (Q1356993) (← links)
• A note on the eigenvalues of the Hamiltonian of the harmonic oscillator perturbed by the potential \(\lambda x^2/(1+gx^2)\) (Q1373523) (← links)
• On the eigenvalues of the Hamiltonian of the harmonic oscillator with the interaction \(\lambda x^2/(1+gx^2)\). II (Q1373701) (← links)
• A new finite difference scheme with minimal phase-lag for the numerical solution of the Schrödinger equation. (Q1569118) (← links)
• The exact bound-state ansaetze as zero-order approximations in perturbation theory. I: The formalism and Padé oscillators (Q1581380) (← links)
• The exact bound-state ansaetze as zero-order approximations in perturbation theory. II: An illustration: \(V(r)= r^2+ fr^2/ (1+gr^2)\) (Q1581383) (← links)
• Unified treatment of a class of spherically symmetric potentials: quasi-exact solution (Q1681919) (← links)
• A note on the discrete spectrum of Gaussian wells. I: The ground state energy in one dimension (Q1796534) (← links)
• Borel summability for a nonpolynomial potential (Q1837825) (← links)
• Energy levels of a nonpolynomial oscillator using finite difference technique (Q1919489) (← links)
• Inner product theory calculations for some rational potentials in two-dimensional space (Q1964928) (← links)
• Accurate high-lying eigenvalues of Schrödinger and Sturm-Liouville problems (Q1965039) (← links)
• Variational estimates of the energies for the potential \(x^2+\lambda x^2/(1+gx^2)\) (Q1965593) (← links)
• The quantum harmonic oscillator on the sphere and the hyperbolic plane (Q2382653) (← links)
• Optimal algorithms for computing average temperatures (Q2681295) (← links)
• Coherent state of \(\alpha\)-deformed Weyl-Heisenberg algebra (Q2836545) (← links)
• Unified derivation of exact solutions for a class of quasi-exactly solvable models (Q2860735) (← links)
• Applications of the differentiability of eigenvectors and eigenvalues to a perturbed harmonic oscillator (Q3348351) (← links)
• Dynamic-group approach to the <i>x</i>2+λ<i>x</i>2/(1+<i>g</i> <i>x</i>2) potential (Q3739370) (← links)
• Classical treatment of particle with position-dependent mass <i>m</i>(<i>r</i>) = 1/(1 + <i>r</i>4) in 1D and 2D subjected to harmonic potential (Q4586506) (← links)
• Double exponential sinc-collocation method for solving the energy eigenvalues of harmonic oscillators perturbed by a rational function (Q4592899) (← links)
• Asymptotic Analysis and Numerical Method for Singularly Perturbed Eigenvalue Problems (Q4685342) (← links)
• Hybrid quantum-classical dynamics of pure-dephasing systems ^* (Q5885012) (← links)
• Bethe ansatz solutions and hidden \(sl(2)\) algebraic structure for a class of quasi-exactly solvable systems (Q6203514) (← links)