Titlebook: Versuch über den Normalismus; Wie Normalit?t produ Jürgen Link Book 1996 Springer Fachmedien Wiesbaden 1996 Diskurs.Kontinuit?t.Normung.Rau

indemnify

,Normalistische Kollektivsymbolik und der High-Tech-Vehikel-K?rper,bene’ den . normalistischer Subjekte bilden, mit dessen Hilfe sie sich orientieren und selbst?ndig adjustieren (normalisieren) k?nnen. Diese ‘Landschaften’ treten als ‘zweite Natur’ an die Stelle der in der Moderne verlorengegangenen ersten. Das Subjekt, das sich in eine Karte Afrikas vertieft, auf

Nonconformist

Normalistische Subjektivierung und Selbst-Normalisierung/Selbst-Adjustierung,ktive, ‘innere’ Ereignisse. Schon Pietismus und sogenannte ?Empfmdsamkeitskultur“ hatten seit dem 17. Jahrhundert die Genres Brief, Tagebuch und Autobiographie zu Massenerscheinungen werden lassen. Aus juristischen, religi?sen und literarischen ?Gest?ndnissen“ wurde seit Ende des 18. Jahrhunderts da

Accessible

Cervical-Spine

大包裹

The main result of this chapter is the Integral Representation Theorem 2.12 which, simply stated, represents a continuous function . : . → .., with values in the convex hull of a connected open set . ? .., as a Riemann integral whose integrand is a continuous function with values in .: for all . ∈

驚奇

Jürgen Linkthis chapter, we demonstrate the potential of convexification techniques in the context of continuous nonlinear programming by applying them to the pooling problem. The pooling problem is a nonlinear network flow problem that models the operation of the supply chain of petrochemicals where crude oil

Flounder

Jürgen Linkproblem in celestial mechanics, they are found by perturbation theory: there is a small parameter € in the problem, the mass of the perturbing body for instance, and for € = 0 the system becomes completely integrable. One then tries to show that its periodic solutions will subsist for € -# 0 small e

軍火

Jürgen Link two key-words from these developments, we would retain the concept of ~ubdi66~e~ and the duality theo~y. As it usual in the development of mathematical theories, people had since tried to extend the known defi- nitions and properties to new classes of functions, including the convex ones. For what

單調(diào)性

ABOUT

Jürgen Linknear inequalities, the geometry of polyhedra, the topology of convex sets, and the analysis of convex functions. It is the goal of this volume to provide a synopsis of these topics, and thereby the theoretical back- ground for the arithmetic of convex optimization to be treated in a sub- sequent vol