Titlebook: Operations Research in Progress; Gustav Feichtinger,Peter Kall Book 1982 D. Reidel Publishing Company, Dordrecht, Holland 1982 algorithms.

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An Optimality Condition and its Application to Parametric Semi-Infinite Optimization To investigate those problems we introduce weakly pointwise convex minimization problems, which include convex and more general minimization problems. For these problems an always sufficient condition for a minimal point is also a necessary condition. Then we show: (1) If for every parameter this o

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Recent Results on Φ-Conjugation and Nonconvex Optimization connected with coupling functionals and corresponding generalized Lagrangians. Furthermore, by Deumlich and Elster the theory of Φ-conjugate functions was created as a useful aid for the investigation of nonconvex optimization problems. Properties of Φ-conjugate functions, and more general, of Φ-co

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A New Algorithm of Solving the Flow — Shop Problemn that order. Job J., j=1,…,n, thus consists of a sequence of m operations o...,,…,0. .0. corresponds to the processing of J. on M. during a processing time P. We want to find a processing order on each machine M. such that the time required to complete all jobs is minimized. If the processing order

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On Dynamic Traffic Assignmentbject (confer to Potts and Oliver (1972) or Florian (1976)). But almost all the papers have in common that only a static version of the assignment or the traffic equilibrium problem is treated. This means that there is always the assumption in the models that there are no changes in the structure of

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On an Approximation Problem of Mechanical Structural Otpimization this dependence 2 models are discussed which are based on decomposition of the structure in substructures. First test results of the investigation of minimum-weight structures on these models are given.

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Power Distribution Planning and the Application of Linear Mixed-Integer Programmingnsiderably in the recent few years. A survey of problems in connection with the synthesis of distribution networks is given. The planning process is analyzed and computer application in special areas is discussed. A fundamental task is the selection of a suitable mathematical optimization technique.

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