On the Growth of Nonconvex Functionals at Strict Local Minimizers
该文给出严格局部极小值处增长条件的新刻画，主要结果是倾斜稳定性的变体及经典Polyak-Łojasiewicz条件的类比，用线性扰动代替梯度，适合优化理论研究者。
We give new characterizations of growth conditions at strict local minimizers. The main characterizations are a variant of the so-called tilt stability property and an analog of the classical Polyak--Łojasiewicz condition, where the gradient is replaced by linear perturbations.