The paper proves no-gap pointbased second-order characterizations of tilt-stable local minimizers for composite optimization with convex parabolically regular functions, under metric subregularity constraint qualification.
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Second-Order Characterizations of Tilt Stability in Composite Optimization
The paper proves no-gap pointbased second-order characterizations of tilt-stable local minimizers for composite optimization with convex parabolically regular functions, under metric subregularity constraint qualification.