By Saul I. Gass

ISBN-10: 038725837X

ISBN-13: 9780387258379

ISBN-10: 1402081162

ISBN-13: 9781402081163

An Annotated Timeline of Operations learn: an off-the-cuff History recounts the evolution of Operations study (OR) as a brand new technology - the technological know-how of selection making. bobbing up from the pressing operational problems with international conflict II, the philosophy and method of OR has permeated the answer of choice difficulties in company, undefined, and govt. The Timeline chronicles the heritage of OR within the type of self-contained, expository entries. each one access provides a concise clarification of the occasions and other people lower than dialogue, and gives key assets the place additional appropriate details may be got. furthermore, books and papers that experience motivated the advance of OR or helped to coach the 1st generations of OR lecturers and practitioners are pointed out through the e-book. beginning in 1564 with seminal rules that shape the precursors of OR, the Timeline lines the most important principles and occasions of OR via 2004.
The Timeline may still curiosity an individual curious about OR - researchers, practitioners, teachers, and, particularly, scholars - who desire to find out how OR got here into being. additional, the scope and expository kind of the Timeline may still make it of worth to the final reader attracted to the improvement of technological know-how and know-how within the final 1/2 the 20th century.

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Additional info for An Annotated Timeline of Operations Research: An Informal History

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Kotz, N. L. Johnson, editors, John Wiley & Sons, New York, 1982] 41 E. S. : Egon Sharpe Pearson was the only son of Karl Pearson. He was a founding member of the British Operational Research Club, the percursor of the Operational Research Society. Jerzy Neyman 1894–1981 Egon Sharpe Pearson 1895–1980 1933 Birth of mathematical statistics Stephen M. Stigler, an historian of statistics, selects 1933 as a point estimate for the birth of mathematical statistics. ” Institutionally, Stigler notes that Harry C.

Von Neumann (1937) used Brouwer’s theorem to provide a topological proof of the existence of a general competitive equilibrium and, following a suggestion by David Gale, Nash (1950) based his existence proof for Nash equilibria on Kakutani’s fixed point theorem. [“Über eineindeutige, stetige, Transformationen von Flächen in Sich,” L. E. J. Brouwer, Mathematische Annalen, 67, 1910, 176–180; “Über ein Oekonomisches Gleichungssystem und eine Verallgemeinerung des Brouwerschen Fixpunktsatzes,” J. von Neumann, Ergebnisse eines Mathematischen Seminars, K.

Kuhn, pp. 39–54 in Nonlinear Programming, J. Abadie, editor, North-Holland, Amsterdam, 1967; “ ‘Steiner’s’ problem revisited,” H. W. Kuhn, pp. 52–70 in Studies in Optimization, Vol. 10, G. B. Dantzig, B. C. Eaves, editors, The Mathematical Association of America, Providence, 1974; Facilities Location, R. Love, J. G. Morris, G. O. Wesolowsky, North-Holland, New York, 1988; “Location analysis,” C. ReVelle, pp. 459–465 in Encyclopedia of Operations Research and Management Science, 2nd edition, S. I.

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An Annotated Timeline of Operations Research: An Informal History by Saul I. Gass


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