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- W1545181799 abstract "In scattering by singular potentials $g^2U(s;r)$, the coupling constant $g^2$ is continuously decreased to zero while the stage $s$ of singularity raised simultaneously beyond all limits by some functional relation $F(g^2;s)=0$. In the extreme situation of this double limit, even the mere existence of a nontrivial physical scattering problem is questionable. By iterating a pair of integral equations, the relevant solution is developed here in terms of wave functions into a pair of convergent series, each of which reduces in the double limit ${g^2to 0;stoinfty}$ to a single term calculable by quadrature." @default.
- W1545181799 created "2016-06-24" @default.
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- W1545181799 date "2000-06-30" @default.
- W1545181799 modified "2023-09-27" @default.
- W1545181799 title "Infinitesimally weak coupling, infinitely strong singularity of the scattering potential" @default.
- W1545181799 hasPublicationYear "2000" @default.
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