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Scattering of hard balls (classical) or wave functions (quantum mechanical) on obstacles is a problem very commonly considered in both mathematics and physics. The dynamical features, in particular hyperbolicity, of such scattering on n discs in the plane are very similar to those of the geodesic flow. From there it is only a small step towards are great similarity in the calculation of resonances from zeta functions.
This project should therefore consider including classical and quantum mechanial n-disk scattering systems to leverage the mathematical and numerical similarity with the already existing implementations for Schottky surfaces.
The text was updated successfully, but these errors were encountered:
Scattering of hard balls (classical) or wave functions (quantum mechanical) on obstacles is a problem very commonly considered in both mathematics and physics. The dynamical features, in particular hyperbolicity, of such scattering on n discs in the plane are very similar to those of the geodesic flow. From there it is only a small step towards are great similarity in the calculation of resonances from zeta functions.
This project should therefore consider including classical and quantum mechanial n-disk scattering systems to leverage the mathematical and numerical similarity with the already existing implementations for Schottky surfaces.
The text was updated successfully, but these errors were encountered: