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- W2800574108 abstract "Let P, Q, and W be real functions of bounded variation on [0, l], and let W be nondecreasing. The integral system 0.1 $$ Joverrightarrow{f}(x)-Joverrightarrow{a}=underset{0}{overset{x}{int }}left(begin{array}{cc}uplambda dW- dQ& 0 {}0& dPend{array}right)overrightarrow{f}(t),kern1em J=left(begin{array}{cc}0& -1 {}1& 0end{array}right) $$ on a finite compact interval [0, l] was considered in [6]. The maximal and minimal linear relations A max and A min associated with the integral system (0.1) are studied in the Hilbert space L2(W). It is shown that the linear relation A min is symmetric with deficiency indices n ± (A min ) = 2 and A max = $$ {A}_{min}^{ast }. $$ Boundary triples for A max are constructed, and the the corresponding Weyl functions are calculated." @default.
- W2800574108 created "2018-05-17" @default.
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- W2800574108 date "2018-04-18" @default.
- W2800574108 modified "2023-10-16" @default.
- W2800574108 title "Boundary triples for integral systems on finite intervals" @default.
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- W2800574108 doi "https://doi.org/10.1007/s10958-018-3807-z" @default.
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