Titlebook: Generalized Convexity and Fractional Programming with Economic Applications; Proceedings of the I Alberto Cambini,Erio Castagnoli,Siegfried

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https://doi.org/10.1007/978-981-19-4411-6ral properties of concavity Besides going into a guided description on the results presented in the three papers of this section, we would like to express the feeling of continued lively interest in our field of research.

DEAWL

https://doi.org/10.1007/978-1-4757-2317-5eralization od convexity called Projective-convexity (or P-convexity). In this paper, we show that P-convexity provides a natural framework for describing a variety of models (e.g., consumer preference, consumer budgeting, resource allocation, multi-output) which do not adhere to the assumption of c

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Derrida: Echoes of the Forthcoming,ll efficient points. In this paper we will introduce a parametric real-valued function which allows us either to derive a parametric representation of E in a general form or to find sequential methods for generating E.

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https://doi.org/10.1007/978-981-15-3564-2ocus is placed on mathematical results that lead to or indicate the algorithmic developments of fractional programs containing single or multiple ratios. An attempt is made to identify some research directions that exist in the field.

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The City as an Ever-Changing Beingw algorithm has the advantage of being easier to implement than earlier algorithms of this type, especialy for nonlinear problem. The numerical results indicate that it is as efficient as other interval-type and Dinkelbach-type algorithms for these problems.

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Conclusion: Context Dependency is Rifeinger type duality results for arbitrary conjugation operators, as well as a related formula for the Φ-conjugate of the difference of functions, which generalizes that of B. N. Pschenichnyi for the convex case, are studied in detail, examining some consequences for Moreau-Yosida and Lipschitz approx