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Nov 18, 2015 at 5:25 comment added Dirk @jakeoung No, this is not true in general.
Nov 17, 2015 at 22:19 comment added jakeoung Smoothing the dual, we get a strongly convex primal. Then, is it true that the primal is smooth because the primal is strongly convex?
Jan 9, 2013 at 9:52 comment added Dirk I don't think so - I even think that a dual solution does not always give you a way to infer a primal solution... (regardless of smoothing). Probably an answer can be found in Nesterov's "Smooth minimization of non-smooth problems".
Jan 8, 2013 at 23:04 comment added digdug Great answer, thanks. One more clarification: are there any guarantees that minimizing the smoothed dual will actually produce good (optimal?) solutions to the original primal?
Jan 8, 2013 at 10:16 vote accept digdug
Jan 8, 2013 at 9:51 history answered Dirk CC BY-SA 3.0