Stephen Simons
Published 2017-11-16Version 1
In three previous papers, we discussed quasidense multifunctions from a Banach space into its dual, or, equivalently, quasidense subsets of the product of a Banach space and its dual. In this paper, we survey (without proofs) some of the main results about quasidensity, and give some simple limiting examples in Hilbert spaces, reflexive Banach spaces, and nonreflexive Banach spaces.
$r_L$-density and maximal monotonicity
Generalized Polar Decompositions for Closed Operators in Hilbert Spaces and Some Applications
The splitting lemmas for nonsmooth functionals on Hilbert spaces II. The case at infinity
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