The KL exponent of a squared-variable objective is deduced from the original: max{alpha,1/2} under strict complementarity and (1+beta)/2 with beta=1-gamma(1-alpha) under a convex error-bound condition.
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Kurdyka-\L ojasiewicz exponent via square transformation
The KL exponent of a squared-variable objective is deduced from the original: max{alpha,1/2} under strict complementarity and (1+beta)/2 with beta=1-gamma(1-alpha) under a convex error-bound condition.