most citedThe variable phase method used to calculate and correct scattering lengths

29 citations

6 papers

math.AG20052 cited

Fiber fans and toric quotients

Alastair Craw, Diane Maclagan

The GIT chamber decomposition arising from a subtorus action on a quasiprojective toric variety is a polyhedral complex. Denote by Sigma the fan that is the cone over the polyhedra…

physics.atom-ph200529 cited

The variable phase method used to calculate and correct scattering lengths

H. Ouerdane, M. J. Jamieson, D. Vrinceanu +1

It is shown that the scattering length can be obtained by solving a Riccati equation derived from variable phase theory. Two methods of solving it are presented. The equation is us…

physics.atom-ph20054 cited

A note on the calculation of the effective range

H. Ouerdane, M. J. Jamieson

The closed form of the first order non-linear differential equation that is satisfied by the effective range within the variable phase formulation of scattering theory is discussed…

physics.atom-ph200523 cited

Scattering parameters for cold-Li-Rb and Na-Rb collisions derived from variable phase theory

H. Ouerdane, M. J. Jamieson

We show how the scattering phase shift, the s-wave scattering length and the p-wave scattering volume can be obtained from Riccati equations derived in variable phase theory. We fi…

math.RT2005

A remark on rational Cherednik algebras and differential operators on the cyclic quiver

Iain Gordon

We show that the spherical subalgebra of the rational Cherednik algebra associated to the wreath product of a symmetric group and a cyclic group is isomorphic to a quotient of the…

math.RT20053 cited

Rational Cherednik algebras and diagonal coinvariants of G(m,p,n)

Richard Vale

We construct a quotient ring of the ring of diagonal coinvariants of the complex reflection group and determine its graded character. This generalises a result of Gord…