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On the Maximality of the Sum of Monotone Operators

✍ Scribed by Eckehard Krauss

Publisher
John Wiley and Sons
Year
1981
Tongue
English
Weight
426 KB
Volume
101
Category
Article
ISSN
0025-584X

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📜 SIMILAR VOLUMES

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In this paper we give some conditions under which T q Ѩ f is maximal monotone Ž . in the Banach space X not necessarily reflexive , where T is a monotone operator from X into X \* and Ѩ f is the subdifferential of a proper lower semicontinuous Ä 4 convex function f, from X into ‫ޒ‬ j qϱ . We also gi

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We provide sufficient conditions for a sequence of positive linear approximation operators, L n ( f, x), converging to f (x) from above to imply the convexity of f. We show that, for the convolution operators of Feller type, K n ( f, x), generated by a sequence of iid random variables taking values