数理经济学 Mathematical Economics (Revised)

基本信息

Format:Paperback / softback 764 pages

Publisher:Cambridge University Press

Imprint:Cambridge University Press

ISBN:9780521314985

Published:30 Aug 1985

Weight:1088g

Dimensions:233 x 157 x 41 (mm)

页面参数仅供参考，具体以实物为准

书籍简介

本书对数学经济学进行了系统的阐述，介绍和调查了现有的理论，并展示了可以扩展这些理论的方法。本书的特点之一是强调经济理论的统一结构，为读者提供进行原创性研究所需的技术工具和方法论方法。作者在易懂和直观的水平上提供解释和讨论，并提供说明性的例子。他从初级水平开始工作，并逐步将读者带到当前研究的前沿。本书第二版使读者充分了解该领域的新研究。

This book provides a systematic exposition of mathematical economics, presenting and surveying existing theories and showing ways in which they can be extended. One of its strongest features is that it emphasises the unifying structure of economic theory in such a way as to provide the reader with the technical tools and methodological approaches necessary for undertaking original research. The author offers explanations and discussion at an accessible and intuitive level providing illustrative examples. He begins the work at an elementary level and progessively takes the reader to the frontier of current research. This second edition brings the reader fully up to date with recent research in the field.

作者简介

高山晟教授目前是京都大学的经济学教授和南伊利诺伊大学卡本代尔分校的范德维尔经济学教授。他于1982年在罗切斯特大学获得博士学位，1964年在东京的一桥大学获得经济学博士学位。他是《国际贸易：理论的方法》的作者。

Professor Akira Takayama is currently professor of economics at Kyoto University and Vandeveer professor of economics at Southern Illinois University at Carbondale. He received his PHD from the University of Rochester in 1982 and his Doctorate of Economics from Hitotsubashi University in Tokyo in 1964. He is the author of International Trade: An Approach to the Theory (1972)

目录

Preface to second edition; Preface to first edition; Introduction; 1. Preliminaries; 2. Developments of nonlinear programming; 3. The theory of competitive markets; 4. The stability of competitive equilibrium; 5. Frobenius theorems, dominant diagonal matrices and applications; 6. The calculus of variations and the optimal growth of an aggregate economy; 7. Multisector models of economic growth; 8. Multisector optimal growth models; 9. Developments of optimal control theory and its applications; Indexes.