Titlebook: Deterministic Global Optimization; Theory, Methods and Christodoulos A. Floudas Book 2000 Springer Science+Business Media Dordrecht 2000 A

圓桶

The ,BB Approach for Box Constrained Twice-Differentiable NLPs : Theoryformulation of the box constrained nonlinear problems, and the transformation into a D.C. problem of special structure that leads into the . required by the GOP. Section 11.2 presents the important derivation of a convex lower bounding function, ., based on duality theory, and discusses all the theo

parallelism

The ,BB Approach for General Constrained Twice-Differentiable NLPs : Theorydifferentiable. Section 12.1 presents the formulation and an outline of the basic principles behind the .BB approach. Section 12.2 discusses (i) the underestimation strategies employed for special structure terms such as bilinear, trilinear, fractional, fractional trilinear and univariate concave te

提升

Computational Studies of the ,BB Approachal studies. Section 13.1 focuses on the important issues of branching strategies and variable bound updates. Section 13.2 describes the implementation of the .BB. Finally, section 13.3 presents extensive computational studies on literature, engineering design and stability problems. The material pre

acrophobia

Global Optimization in Microclusters presents an introduction to the research area of microclusters and provides some background information. Section 14.2 discusses the problem definition. Section 14.3 presents the novel difference of convex functions (DC) transformation which is based on eigenvalue analysis for a variety of potential

芳香一點

鈍劍

美色花錢

Takashi Toriu,Mikiya Hironaga,Naoya Hasebeion of the global optimization problems and contrasts them with the local optimization problems. Section 1.2 presents the structure of the three classes of mathematical models that we focus on this book. Section 1.3 presents a number of illustrative examples of important global optimization applicat

Acumen

https://doi.org/10.1007/978-3-319-23204-1plications. In section 2.1 the fundamentals of convex sets are discussed. In section 2.2 the subject of convex and concave functions is presented. In section 2.3 the definitions and properties of quasiconvex and pseudoconvex functions are discussed. Section 2.4 presents the definition and properties

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GULLY