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The inverse Sturm-Liouville problem is to reconstruct the quantities (q, alpha, beta) by some spectral data.
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Especially, some parameters of the considered problem can be determined by the Weyl function and some spectral data.
Then we investigate the Green's function, the resolvent operator, and some uniqueness theorems by using the Weyl function and some spectral data.
All the products were characterized by their spectral data.
All these compounds were characterized by their spectral data.
Inverse problems of spectral analysis recover operators by their spectral data.
Inverse problems of spectral analysis form recovering operators by their spectral data.
The structures of these products were confirmed by their spectral data.
Hence, the problem (1 - 7) is uniquely determined by the spectral data ({ lambda_{n},mu_{n} } ).
All products are known and were characterized by their spectral data.
All the products were confirmed by their spectral data and compared with literature reports.
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