Abstract
We give a new proof based on the recent very elegant argument of M. Marques Alves and B. F. Svaiter [J. Convex Analysis 15 (2008) 345--348] that the subdifferential of a proper, convex lower semicontinuous function on a real Banach space is maximally monotone. We also show how the argument can be simplified in the reflexive case
Suggested citation
S. Simons. “A New Proof of the Maximal Monotonicity of Subdifferentials.” Journal of Convex Analysis 16 (2009), No. 1, 165–168.
Copyright Heldermann Verlag 2009