Handbook of
Generalized Convexity and Generalized Monotonicity

Hadjisavvas N., Komlósi S. and S. Schaible (Eds.), Handbook of Generalized Convexity and Generalized Monotonicity, Nonconvex Optimization and its Applications, vol.76, 672 pp., ISBN 0-387-23255-9, Springer, 2005.

Table of Content

• Frenk J.B.G. and G. Kassay, Introduction to convex and quasiconvex analysis, pp.3-87.
• Crouzeix J.-P., Criteria for generalized convexity and generalized monotonicity in the differentiable case, pp.89-119.
• Crouzeix J.-P., Continuity and difefrentiability of quasiconvex functions, pp.121-149.
• Cambini A. and L. Martein, Generalized convexity and optimality conditions in scalar and vector optimization, pp.151-193.
• Luc D.T., Generalized convexity in vector optimization, pp.195-236.
• Martinez-Legaz J.-E., Generalized convex duality and its economic applications, pp.237-292.
• Rubinov A. and J. Dutta, Abstract convexity, pp.293-333.
• Frenk J.B.G. and S. Schaible, Fractional programming, pp.335-386.
• Hadjisavvas N. and S. Schaible, Generalized monotone maps, pp.389-420.
• Komlósi S., Generalized convexity and generalized derivatives, pp.421-463.
• Hadjisavvas N., Generalized convexity, generalized monotonicity and nonsmooth analysis, pp.465-499.
• Yao J.-C. and O. Chadli, Pseudomonotone complementarity problems and variational inequalities, pp.501-558.
• Konnov I., Generalized monotone equilibrium problems and variational inequalities, pp.559-618.
• John R., Uses of generalized convexity and generalized monotonicity in economics, pp.619-666.