Stability and stochastic convergence rates are proven for a Tikhonov regularization method that reconstructs the initial velocity of a fractional wave equation from scattered, noisy terminal point measurements.
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Scattered point measurement-based regularization for backward problems for fractional wave equations
Stability and stochastic convergence rates are proven for a Tikhonov regularization method that reconstructs the initial velocity of a fractional wave equation from scattered, noisy terminal point measurements.