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The spectral $ζ$-function of Sturm--Liouville operators with $N$ generalized point potentials
This work analyzes the spectral zeta function associated with regular and singular Sturm--Liouville operators endowed with $N$ generalized point potentials. The point interactions are characterized as a particular class of self-adjoint extensions of Sturm--Liouville operators defined on a chain of $
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