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Generalized Directional Derivatives

Generalized Directional Derivatives

von Du¿an Bedna¿ík und Karel Pastor
Softcover - 9783838380254
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Beschreibung

Over the last fifty years, generalized second-order derivatives have been studied because it is important to state optimization conditions for nonsmooth functions. We recall e.g. the concept of convex subdifferential, the Clarke gradient for locally Lipschitz function or the co-derivatives studied by Boris Mordukhovich. In this book it was introduced the class of l-stable functions which is wider than the class of functions with locally Lipschitz gradient and there were stated some second-order optimization conditions. The characterization of convexity and strict convexity for locally Licpschitz functions is also provided. Moreover, a new characterization of minimal cusco is given.

Theory and Examples

Details

Verlag LAP LAMBERT Academic Publishing
Ersterscheinung 05. Juli 2010
Maße 22 cm x 15 cm x 0.5 cm
Gewicht 125 Gramm
Format Softcover
ISBN-13 9783838380254
Seiten 72

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