A momentum-accelerated projected gradient method with curve backtracking accumulates at Mordukhovich, Bouligand, and proximally stationary points under nonconvex geometric constraints, without global Lipschitz gradient assumptions.
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Fully Convergent Projection-based Methods with Momentum under Nonconvex Geometric
A momentum-accelerated projected gradient method with curve backtracking accumulates at Mordukhovich, Bouligand, and proximally stationary points under nonconvex geometric constraints, without global Lipschitz gradient assumptions.