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- W2023569988 abstract "Consider the operator $Hp=-p''+qp=lp$, $p(0)=0$, $p'(1)+bp(1)=0$ acting in $L^2(0,1)$, where $qin L^2(0,1)$ is a real potential. Let $l_n(q,b)$, $nge 0$, be the eigenvalues of $H$ and $n_n(q,b)$ be the so-called norming constants. We give a complete characterization of all spectral data $({l_n}_0^iy;{n_n}_0^iy)$ that correspond to $(q;b)in L^2(0,1)tsR$. If $b$ is fixed, then we obtain a similar characterization and parameterize the iso-spectral manifolds." @default.
- W2023569988 created "2016-06-24" @default.
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- W2023569988 date "2006-07-31" @default.
- W2023569988 modified "2023-09-27" @default.
- W2023569988 title "The inverse Sturm-Liouville problem with mixed boundary conditions" @default.
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