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Titlebook: Herbert Scarf‘s Contributions to Economics, Game Theory and Operations Research; Volume 3: Production Zaifu Yang Book 20131st edition Palgr

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发表于 2025-3-21 17:17:37 | 显示全部楼层 |阅读模式
书目名称Herbert Scarf‘s Contributions to Economics, Game Theory and Operations Research
副标题Volume 3: Production
编辑Zaifu Yang
视频video
图书封面Titlebook: Herbert Scarf‘s Contributions to Economics, Game Theory and Operations Research; Volume 3: Production Zaifu Yang Book 20131st edition Palgr
描述Herbert Scarf is a distinguished economist and has made a number of extraordinarily significant contributions to economics, game theory and operations research. This work has generated a major research field in economics termed Applied General Equilibrium Analysis. This book comprises all his research articles and consists of four volumes.
出版日期Book 20131st edition
关键词economics; equilibrium; game theory; general equilibrium; operations research; production
版次1
doihttps://doi.org/10.1057/9781137024411
isbn_ebook978-1-137-02441-1
copyrightPalgrave Macmillan, a division of Macmillan Publishers Limited 2013
The information of publication is updating

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Herbert E. Scarf,Kevin M. WoodsElektrolyse ist die Zersetzung eines festen, flüssigen oder schmelzflüssigen Ionenleiters (Elektrolyt) durch einen von außen aufgezwungenen elektrischen Strom. Plus- und Minuspol sind gegenüber eine Batterie vertauscht.
发表于 2025-3-22 09:55:41 | 显示全部楼层
Herbert E. Scarf (Ionenleiter) transportieren elektrische Ladung mittels beweglicher Ladungsträger. Der . Ionenstrom im Elektrolyt zwischen den Elektroden schließt den . Stromkreis mit Elektronenfluss zum elektrischen Verbraucher.
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Imre Bárány,Roger Howe,Herbert E. Scarfgen Ausgang in Form eines Zeigerausschlages ableiten. Für eine solche Betrachtung ist . günstig: Diese Darstellung mit dem elektrischen Eingang links und dem analogen . der Anzeige rechts entspricht der schon gewohnten Form eines Meßkettenglieds.
发表于 2025-3-23 01:55:50 | 显示全部楼层
An observation on the structure of production sets with indivisibilities,blem has the same optimal solution as the original problem. It is shown that an integer programming problem with . variables has a set of binding constraints of cardinality less than or equal to .−1. The bound is sharp.
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