Titlebook: Handbook of Generalized Convexity and Generalized Monotonicity; Nicolas Hadjisavvas,Sándor Komlósi,Siegfried Schai Textbook 2005 Springer-

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BUOY

Introduction to Convex and Quasiconvex Analysisoncerning quasiconvex-quasiconcave bifunctions is presented, thereby avoiding the less elementary fixed point arguments. Most of the results are proved in detail and the authors have tried to make these proofs as transparent as possible. Remember that convex analysis deals with the study of convex c

Substance

INCUR

Nicolas Hadjisavvas,Sándor Komlósi,Siegfried Schai

Entrancing

1571-568X the current state of the field. It contains fourteen chapters written by the leading experts on the respective subject; eight on generalized convexity and the remaining six on generalized monotonicity..978-1-4899-9502-5978-0-387-23393-2Series ISSN 1571-568X

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伸展

978-1-4899-9502-5Springer-Verlag New York 2005

物質(zhì)

prolate

https://doi.org/10.1007/978-3-663-14519-6This chapter is devoted to first and second order characterizations of quasi/pseudo convexity of a function and first order characterizations of quasi/pseudo monotonicity of a single-valued map. Some applications are given.

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