Scattering length of the helium atom - helium dimer collision
arXiv:physics/0408019 · doi:10.1103/PhysRevA.70.052711
Abstract
We present our recent results on the scattering length of ^4He-^4He_2 collisions. These investigations are based on the hard-core version of the Faddeev differential equations. As compared to our previous calculations of the same quantity, a much more refined grid is employed, providing an improvement of about 10%. Our results are compared with other ab initio, and with model calculations.
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- Variational calculation of 4He tetramer ground and excited states using a realistic pair potential
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- Effective Field Theory Analysis of Three-Boson Systems at Next-To-Next-To-Leading Order
- Effective Field Theory for Few-Boson Systems
- The ^4He trimer as an Efimov system
- New Calculations of Recombination Rates for Cold He Atoms and Determination of Universal Scaling Functions
- General integral relations for the description of scattering states using the hyperspherical adiabatic basis
- An economical method to calculate eigenvalues of the Schroedinger Equation
- Rydberg Macrodimers: Diatomic molecules on the micrometer scale
- Ultracold scattering processes in three-atomic helium systems
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- The van der Waals interaction as the starting point for an effective field theory
- Scattering of cold He on HeLi and HeNa molecules
- Scattering length for helium atom-diatom collision
- Emergence of N-body tunable interactions in universal few-atom system
- Effective Range Corrections in Few-Body Systems with large Scattering Length