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20012019
most citedIntegral representation of one dimensional three particle scattering for delta function interactions

7 citations · 15 across the 9 of their papers we have counts for

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9 papers

quant-ph2019★ 1 cited

Analytical Expressions for a Hyperspherical Adiabatic Basis Suitable for a particular Three Particle Problem in 2 Dimensions

Monique Lassaut, Alejandro Amaya-Tapia, Anthony D. Klemm +1

For a particular case of three-body scattering in two dimensions, and matching analytical expressions at a transition point, we obtain accurate solutions for the hyperspherical adi…

physics.chem-ph2016★ 1 cited

A Generalized Uhlenbeck and Beth Formula for the Third Cluster Coefficient

Sigurd Yves Larsen, Monique Lassaut, Alejandro Amaya-Tapia

Relatively recently (A. Amaya-Tapia, S. Y. Larsen and M. Lassaut. Ann. Phys., vol. 306 (2011) 406), we presented a formula for the evaluation of the third Bose fugacity coefficient…

math-ph2008★ 1 cited

Using mixed data in the inverse scattering problem

M. Lassaut, S. Y. Larsen, S. A. Sofianos +1

Consider the fixed- inverse scattering problem. We show that the zeros of the regular solution of the Schrödinger equation, , which are monotonic functions of the e…

math-ph2004★ 7 cited

Integral representation of one dimensional three particle scattering for delta function interactions

A. Amaya-Tapia, G. Gasaneo, S. Ovchinnikov +2

The Schrödinger equation, in hyperspherical coordinates, is solved in closed form for a system of three particles on a line, interacting via pair delta functions. This is for the c…

physics.chem-ph2004★ 4 cited

Second virial coefficient in one dimension, as a function of asymptotic quantities

A. Amaya-Tapia, S. Y. Larsen, M. Lassaut

A result from Dodd and Gibbs[1] for the second virial coefficient of particles in 1 dimension, subject to delta-function interactions, has been obtained by direct integration of th…

physics.atom-ph2001

Potential Harmonic Calculations of Helium Triplet States

Anthony D. Klemm, Michel Fabre de la Ripelle, Sigurd Yves Larsen

The hyperspherical harmonics (HH) provide a complete basis for the expansion of atomic wave functions, but even for two particles the number of harmonics for a given order is not t…