iCHSTM 2013 Programme • Version 5.3.6, 27 July 2013 • ONLINE (includes late changes)
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S116. The history and philosophy of mathematical optimization
Sponsoring body:
ICHM: International Commission on the History of Mathematics (International Mathematical Union and DHST)
Thu 25 July, 09:10–12:40 ▪ Uni Place 3.205
Symposium organisers:
Craig Fraser | University of Toronto, Canada
Michael Stoeltzner | University of South Carolina, United States
S116-A
Thu 25 July, 09:10–10:40Uni Place 3.205
Chairs:
Craig Fraser | University of Toronto, Canada
Michael Stoeltzner | University of South Carolina, United States
Maria Rosa Massa Esteve | Universitat Politècnica de Catalunya, Spain
Ariga Nobumichi | National Museum of Nature and Science, Japan
Sandro Caparrini | University of Lille, France
Tinne Hoff Kjeldsen | Roskilde University, Denmark
WITHDRAWN: The significance of duality and the question of multiple discoveries in the history of linear and nonlinear programming
S116-B
Thu 25 July, 11:10–12:40Uni Place 3.205
Chair: Maria Rosa Massa Esteve | Universitat Politècnica de Catalunya, Spain
Craig Fraser | University of Toronto, Canada
Helmut Pulte | Ruhr-Universität Bochum, Germany
Michael Stoeltzner | University of South Carolina, United States
Adrian Wüthrich | Technische Universität Berlin, Germany
Jos Uffink | University of Minnesota, United States
Symposium abstract

The idea to describe the laws of nature by means of optimal forms, by the minima or maxima of empirical measures, has fascinated mathematicians, physicists and philosophers over the centuries. Great hopes in a universal approach were followed by striking counterexamples, both having in their wake some classical philosophical controversies. The symposium will examine historical studies of optimization from the sixteenth to the twentieth century. The scope of the symposium is broad and includes the differential calculus, calculus of variations, variational mechanics and the mathematical physics of work and potential, Hamilton-Jacobi theory, linear programming, optimal control theory, optimization in economics and geometric optimization. Technical, contextual and philosophical aspects of the history of optimization will be explored.

In many areas of physical science, the investigation of optimization involves the integration of theoretical and applied concepts and techniques of solution. In fields as diverse as mechanics, thermodynamics, engineering, economics, population biology and game theory, the effective implementation of procedures based in theory is achieved using a principle of optimization.

Location: University Place 3.205
Part of: University Place