Applied mathematics and parallel computing: festschrift for Klaus Ritter
This collection of 25 research papers is dedicated to Professor Klaus Ritter of the Technical University of Munich on the occasion of his 60th birthday.
The contributions provide a broad spectrum of research in nonlinear optimization problems, including theoretical aspects, automatic differentiation, and practical applications. It is dealt with quadratic optimization and with multiobjective decision-making. Further topics are parallelizing of algorithms and their implementation on transputer workstations. Special attention is paid to applications of parallel algorithms in the field of robotics. New results in statistics are also presented.
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Informatics and the Internal Necessity for the Mathematization of
Exhibition Organized by Klaus Ritter on the Occasion of the 125th
An Algorithm for the Solution of the Parametric Quadratic Program
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algorithm SFg analysis approach approximation assumptions atomic operations automatic differentiation bound cells characterizing sequence code list complexity component condition consider constraints convergence convex defined definition denote derivatives equations estimate evaluation example exponential family feasible finite formulation forward mode fur Angewandte Mathematik fusion fuzzy sets given global optimization goal gradient graph grid Hence Hessian implementation inequality isotonic regression iteration Kantorovic Lemma likelihood function linear programming Mathematical Programming Mathematik und Statistik matrix maximal path maximum likelihood measure method midpoint concave Miinchen minimization node nonlinear programming Oberwolfach objective function obtained parallel computing parameters partition problem-oriented tutorial processors proof quadratic programming random respect reverse mode Ritter Schur complement Section semilocally sensor simulation solving sonar sonar data statistical Statistik Technische Universitat Step stochastic structure subset subsystem teaching program Theorem tion transputer TransStation trust region u-subconcave valence function variables vector workstation