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Titlebook: An Optimization Primer; Johannes O. Royset,Roger J-B Wets Textbook 2021 The Editor(s) (if applicable) and The Author(s), under exclusive l

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,Durchdringungen und Übergangsformen,d relations between data and numerous other real-world considerations. In this chapter, we’ll start in earnest the development of theory and algorithms for minimizing nonconvex functions, but in the process also expand on tools for the convex case. The guiding principle will be to view functions thr
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,Durchdringungen und Übergangsformen,olution is obtained, we typically would like to assess the validity of the model. Is the solution insensitive to changes in model parameters? This is important because the exact values of parameters may not be known and one would like to avoid being misled by a solution obtained using incorrect valu
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,Durchdringungen und Übergangsformen, of equations, inequalities and more general inclusions. Even for minimization problems, we’ve seen that solutions can be characterized, at least in part, by inclusions derived from the Fermat rule and the Rockafellar condition.
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,Durchdringungen und Übergangsformen,the optimality gap for a candidate decision can become nontrivial. One may pass to sample average approximations of expectation functions, but this leads to the need for error analysis. Regardless of the model of uncertainty and the associated probability distribution, formulations of stochastic opt
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,Lösung konstruktiver Aufgaben,cular situation and this is also the case for more general variational problems. The presence of unknown parameters tends to increase the problem size further. In fact, we might find that the only viable path forward is to solve a series of smaller subproblems. There are also situations when the dat
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Textbook 2021rough numerous examples from statistical learning, operations research, engineering, finance and economics, the text explains how to formulate and justify models while accounting for real-world considerations such as data uncertainty. It goes beyond the classical topics of linear, nonlinear and conv
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GAMES AND MINSUP PROBLEMS,owledge from ., §. and ., but further developments are needed to address situations such as those arising when agents interact through their constraints. In this chapter, we’ll formulate models of games and minsup problems, consider their approximations and develop computational methods.
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