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Titlebook: Nonlinear Optimization in Finite Dimensions; Morse Theory, Chebys Hubertus Th. Jongen,Peter Jonker,Frank Twilt Book 2000 Springer Science+B

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Transversality,1.a). .. and .. are called .. if at this point they intersect under an angle unequal to 0 or .; more formally, this means: the tangent spaces of .., .. at . span the whole ℝ. (= space of embedding), cf. Fig. 7.1.1.b. In case of nontransversal intersection, the tangent spaces of .. and .. at the inte
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Book 2000. Roughly speaking, the topology of lower level sets only may change when passing a level which corresponds to a stationary point (or Karush-Kuhn­ Tucker point). We study elements of Morse Theory, both in the unconstrained and constrained case. Special attention is paid to the degree of differentiab
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Morse theory (with constraints),ized Boundary”. A very important subclass of the latter geometric object is formed by the so-called “Regular Constraint Sets” (especially in view of optimization theory). The aim of this section is to introduce such subsets of ℝ..
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Nonconvex Optimization and Its Applicationshttp://image.papertrans.cn/n/image/667609.jpg
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