When Least is Best: How Mathematicians Discovered Many Clever Ways to Make Things as Small (or as Large) as Possible

Paul J Nahin

Verlag: Orient BlackSwan/ Universities Press, 2004
ISBN 10: 8173715106 / ISBN 13: 9788173715105
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What is the best way to photograph a speeding bullet? Why does light move through glass in the least amount of time possible? How can lost hikers find their way out of a forest? What will rainbows look like in the future? Why do soap bubbles have a shape that gives them the least area? By combining the mathematical history of extrema with contemporary examples, Paul J. Nahin answers these intriguing questions and more in this engaging and witty volume. He shows how life often works at the extremes-with values becoming as small (or as large) as possible-and how mathematicians over the centuries have struggled to calculate these problems of minima and maxima. From medieval writings to the development of modern calculus to the current field of optimisation, Nahin tells the story of Dido`s problem, Fermat and Descartes, Torricelli, Bishop Berkeley, Goldschmidt, and more. Along the way, he explores how to build the shortest bridge possible between two towns, how to shop for garbage bags, how to vary speed during a race, and how to make the perfect basketball shot. Written in a conversational tone and requiring only an early undergraduate level of mathematical knowledge, When Least Is Best is full of fascinating examples and ready-to-try-at-home experiments. This is the first book on optimization written for a wide audience, and math enthusiasts of all backgrounds will delight in its lively topics. Printed Pages: 392. Buchnummer des Verkäufers 20017

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Titel: When Least is Best: How Mathematicians ...
Verlag: Orient BlackSwan/ Universities Press
Erscheinungsdatum: 2004
Einband: Softcover
Zustand: New

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Nahin, Paul J.
Verlag: Princeton University Press (2003)
ISBN 10: 0691070784 ISBN 13: 9780691070780
Gebraucht Hardcover Anzahl: 1
Antiquariat Carina Lugauer
(München, Deutschland)

Buchbeschreibung Princeton University Press, 2003. Princeton University Press. 2003. Format 8°. 370 Seiten. Leineneinband. Illustrierter Einband. Hardcover/Gebunden. Originalumschlag. Schutzumschlag untere Kanten leicht berieben, sonst sehr guter Zustand. 675g. [Mathematik]. Artikel-Nr. 88306-15795

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