Showing papers on "Finite potential well published in 1969"
TL;DR: In this article, the problem of a particle in a one-dimensional infinite square-well potential with one wall moving at constant velocity is treated by means of a complete set of functions which are exact solutions of the time-dependent Schrodinger equation.
Abstract: The problem of a particle in a one-dimensional infinite square-well potential with one wall moving at constant velocity is treated by means of a complete set of functions which are exact solutions of the time-dependent Schrodinger equation. Comparison is made with a first-order perturbation treatment, and numerical results are presented for a particle initially in the ground state.
115 citations
TL;DR: In this article, a relativistic equation of quasipotential type with local interaction is studied and integral equations for the wave functions of the continuous spectrum are obtained and Jost functions are introduced.
51 citations
TL;DR: In this article, the triton binding energy and the neutron-deuteron scattering lengths are calculated on the basis of the separable expansion for the two-particle t-matrix (the Hilbert-Schmidt expansion).
22 citations
TL;DR: In this paper, the contribution of χ(r) to the bridge diagram in g2(r), which is proportional to the square of density in the expansion of the radial distribution function in powers of the density, is evaluated for fluids with square-well potential.
Abstract: The term χ(r), the bridge diagram in g2(r) which is proportional to the square of the density in the expansion of the radial distribution function in powers of the density, is evaluated for fluids with square‐well potential. The contribution of χ(r) to g2(r) is discussed.
6 citations
TL;DR: The ladder approximation Bethe−Salpeter equation for a bound spin−0 boson−boson system of zero total mass was solved for a four-dimensional square well potential in this article.
Abstract: The ladder approximation Bethe‐Salpeter equation for (i) a bound spin‐0 boson‐boson system of zero total mass and (ii) a bound spin‐½ fermion‐antifermion system of zero total mass is solved for a four‐dimensional square‐well potential.
4 citations
1 citations
TL;DR: In this article, a comparison of exact and approximate calculations showed that the continuum states need to be very accurately known for a good estimate of the continuum contributions to polarizability, absorption coefficient and total oscillator strength for the three dimensional square well potential.
1 citations