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Advances in Mathematical Economics Volume 13

  • Book
  • © 2010

Overview

Editors:
  1. Shigeo Kusuoka

    1. Graduate School of Mathematical Sciences, The University of Tokyo, Meguro-ku, Japan

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    You can also search for this editor in PubMed   Google Scholar

  2. Toru Maruyama

    1. Department of Economics, Keio University, Minato-ku, Japan

    View editor publications

    You can also search for this editor in PubMed   Google Scholar

Part of the book series: Advances in Mathematical Economics (MATHECON, volume 13)

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Table of contents (8 chapters)

  1. Front Matter

    Pages I-V
    Download chapter PDF

  2. Research Articles

    1. Some various convergence results for multivalued martingales

      • Fettah Akhiat, Charles Castaing, Fatima Ezzaki
      Pages 1-33

    2. A note on Aumann’s core equivalence theorem without monotonicity

      • Jun Honda, Shin-Ichi Takekuma
      Pages 35-46

    3. On two classical turnpike results for the Robinson–Solow–Srinivasan model

      • M. Ali Khan, Alexander J. Zaslavski
      Pages 47-97

    4. A certain limit of iterated conditional tail expectation

      • Shigeo Kusuoka
      Pages 99-111

    5. Set-valued optimization in welfare economics

      • Truong Q. Bao, Boris S. Mordukhovich
      Pages 113-153

    6. Convexity of the lower partition range of a concave vector measure

      • Nobusumi Sagara, Milan Vlach
      Pages 155-160

    7. Good locally maximal programs for the Robinson–Solow–Srinivasan model

      • Alexander J. Zaslavski
      Pages 161-176

  4. Back Matter

    Pages 201-205
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Keywords

About this book

Advances in Mathematical Economics is a publication of the Research Center for Mathematical Economics, which was founded in 1997 as an international scientific association that aims to promote research activities in mathematical economics.

Our publication was launched to realize our long-term goal of bringing together those mathematicians who are seriously interested in obtaining new challenging stimuli from economic theories and those economists who are seeking effective mathematical tools for their research.

The scope of Advances in Mathematical Economics includes, but is not limited to, the following fields: - economic theories in various fields based on rigorous mathematical reasoning; - mathematical methods (e.g., analysis, algebra, geometry, probability) motivated by economic theories; - mathematical results of potential relevance to economic theory; - historical study of mathematical economics.

Authors are asked to develop their original results as fully as possible and also to give a clear-cut expository overview of the problem under discussion. Consequently, we will also invite articles which might be considered too long for publication in journals.

Editors and Affiliations

  • Graduate School of Mathematical Sciences, The University of Tokyo, Meguro-ku, Japan

    Shigeo Kusuoka

  • Department of Economics, Keio University, Minato-ku, Japan

    Toru Maruyama

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