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What is Fractional Boundary Stabilization of Coupled Wave Equations about?

This article investigates the stability of a damped hyperbolic system of coupled wave equations with a singular inverse-square potential and fractional damping at the boundaries. The authors reformulate the system into an augmented model, proving strong stability and establishing a polynomial energy decay rate. The findings highlight that while the singular potential does not affect energy decay, the fractional time derivative significantly influences system stabilization.

Author

snehri

Language

EN