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Game theoretic formulations and solution methods for microeconomic market models.

机译:微观经济市场模型的博弈论公式和解决方法。

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摘要

Microeconomic equilibrium problems are intimately related to game theory, but the current state of knowledge for several types of microeconomic problems is limited. This dissertation rigorously addresses several of these problems from the standpoint of variational inequality theory. In addition to proving theoretical results about problem properties, important microeconomic implications are discussed when applicable. The individual chapters of this work focus on: (1) equilibrium existence for perfectly competitive capacity expansion problems with risk-averse players; (2) a comprehensive analysis of the application of Lemke's method to affine generalized Nash equilibrium problems; (3) the formulation and study of a unified power market model encompassing different microeconomic behavioral assumptions, capacity markets, emission permit auctions, and consumer surplus maximization; (4) an investigation of differential Nash games with mixed state-control constraints.;Although the presented results are applicable to a broad class of games that satisfy certain structural properties, electricity markets represent a key application area underlying several of the chapters and are specifically addressed in Chapter 4. As a whole, this dissertation should clearly illustrate how variational inequality theory can be used to analyze these applications and should provide the basis for the development of effective solution methodologies. It should also provide deeper insights into complex microeconomic games that cannot be described solely with demand and supply curves. Suggestions for additional research are provided at the end of each chapter to motivate future work in the respective domains.
机译:微观经济均衡问题与博弈论密切相关,但是对于几种类型的微观经济问题的当前知识水平是有限的。本文从变分不等式理论的角度严格解决了其中的几个问题。除了证明有关问题性质的理论结果外,在适用时还讨论了重要的微观经济意义。这项工作的各个章节着重于:(1)具有规避风险的参与者的完全竞争能力扩张问题的均衡存在; (2)全面分析了Lemke方法在仿射广义纳什均衡问题上的应用; (3)制定和研究统一的电力市场模型,其中包括不同的微观经济行为假设,容量市场,排放许可拍卖和消费者剩余最大化; (4)研究具有混合状态控制约束的差分纳什博弈。尽管给出的结果适用于满足某些结构特性的广泛博弈,但是电力市场代表了某些章节的关键应用领域,特别是总体上,本文将在第4章中进行论述。该论文应清楚地说明如何使用变分不等式理论来分析这些应用,并应为开发有效的解决方法论提供基础。它还应提供对复杂的微观经济博弈的更深刻的见解,而不能仅用需求和供给曲线来描述。每章的末尾提供了其他研究建议,以激励各个领域的未来工作。

著录项

  • 作者

    Schiro, Dane Andrew.;

  • 作者单位

    University of Illinois at Urbana-Champaign.;

  • 授予单位 University of Illinois at Urbana-Champaign.;
  • 学科 Engineering Industrial.;Economics Finance.
  • 学位 Ph.D.
  • 年度 2013
  • 页码 291 p.
  • 总页数 291
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

  • 入库时间 2022-08-17 11:41:37

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