摘要

In this paper, we discuss the inverse problem for indefinite Sturm-Liouville operators on the finite interval [a, b]. For a fixed index n(n = 0, 1, 2, aEuro broken vertical bar), given the weight function omega(x), we will show that the spectral sets {lambda (n) (q, h (a) , h (k) )} (k=1) (+a) and {lambda (-n) (q, h (b) , h (k) )} (k=1) +(a) for distinct h (k) are sufficient to determine the potential q(x) on the finite interval [a, b] and coefficients h (a) and h (b) of the boundary conditions.

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