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- W1994175072 abstract "Motivated by the work of Regge (Nuovo Cimento 8 (1958) 671; 9 (1958) 491) we are interested in the problem of recovering a radial potential in R 3 from its resonance parameters, which are zeros of the appropriately defined Jost function. For a potential of compact support these may in turn be identified as the complex eigenvalues of a nonselfadjoint Sturm–Liouville problem with an eigenparameter dependent boundary condition. In this paper we propose and study a particular computational technique for this problem, based on a moment problem for a function g ( t ) which is related to the boundary values of the corresponding Gelfand–Levitan kernel." @default.
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- W1994175072 date "2004-09-01" @default.
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- W1994175072 title "Numerical technique for the inverse resonance problem" @default.
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- W1994175072 doi "https://doi.org/10.1016/j.cam.2004.01.035" @default.
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