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Handbook of Mathematical Economics Kenneth J Arrow
Handbook of Mathematical Economics
Kenneth J Arrow
Publisher Marketing: Hardbound. The Handbook of Mathematical Economics aims to provide a definitive source, reference, and teaching supplement for the field of mathematical economics. It surveys, as of the late 1970's the state of the art of mathematical economics. This is a constantly developing field and all authors were invited to review and to appraise the current status and recent developments in their presentations. In addition to its use as a reference, it is intended that this Handbook will assist researchers and students working in one branch of mathematical economics to become acquainted with other branches of this field. Volume 3 covers Mathematical Approaches to Welfare Economics, including social choice theory, optimal taxation, and optimal growth, together with Mathematical Approaches to Economic Organization and Planning, including organization design and decentralization. For more information on the Handbooks in Economics series, Contributor Bio: Arrow, Kenneth J Kenneth J. Arrow is Professor Emeritus of Economics at Stanford University. Enrico Colombatto is Associate Professor of Economics at the University of Turin. Mark Perlman is Professor Emeritus of Economics at the University of Pittsburgh. Christian Schmidt is Professor of Economics at the University of Paris-Dauphine. Contributor Bio: Intriligator, Michael D Derek Paul is a professor of physics at the University of Toronto, in the fields of atomic and nuclear physics.
| Medios de comunicación | Libros Hardcover Book (Libro con lomo y cubierta duros) |
| Publicado | 1 de febrero de 1986 |
| ISBN13 | 9780444861283 |
| Editores | Elsevier Science & Technology |
| Páginas | 486 |
| Dimensiones | 165 × 240 × 25 mm · 997 g |
| Editor de series | Arrow, Kenneth J. (Kenneth Arrow, Joan Kenney Professor of Economics and Professor of Operations Research, Emeritus, Stanford University, Stanford, CA, USA) |
| Editor de series | Intriligator, Michael D. (University of California, Los Angeles, CA, USA) |
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