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Essays in Financial Econometrics and Game Theory.

机译:金融计量经济学和博弈论中的论文。

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摘要

My thesis analyzes two different topics: the estimation of the equity risk posed by the "too-big-to-fail" banks during the period encompassing The Great Recession; and a comparative analysis of the welfare effects of two different classes of affirmative action mechanisms. Both essays have been inspired by a desire to analyze currently enforced policies and to attempt to improve upon them by using arguments from Financial Econometrics and Game Theory respectively.;The first essay is titled "The Empirical Foster-Hart Risk of the Global Banking Stock Market" and measures how much equity risk the too-big-to-fail banks posed on the common public during the recent financial crisis. In this essay I use an "ARMA(1,1)-GARCH(1,1)-Normal Tempered Stable" statistical model to capture the skewed and leptokurtotic nature of stock returns; and employ the "Foster-Hart risk measure" to better capture equity risk. This union of sophisticated risk modeling with fat-tailed statistical modeling bears fruit, as the paper is able to measure the equity risk during the Great Recession much more accurately than is possible with current techniques.;The second essay is titled "Quotas versus Handicaps: A Game Theoretic Analysis of Affirmative Action Policies in India". In this essay, I analyze and compare the Quota Policy --- in which preference is given to the disadvantaged section of the populace by reserving a certain fraction of jobs for them; and a hypothetical "Handicap Policy" --- in which the performance index of the disadvantaged is given an added boost, by means of an additive handicap. After modeling this situation as a game, I am able to conclude that on many important metrics of performance, Quotas and Handicaps can be shown to be equivalent to each other.
机译:本文分析了两个不同的主题:“大衰退”银行在“大萧条”时期的股票风险估计;并对两种不同类别的平权行动机制的福利效应进行比较分析。这两篇文章的灵感都来自于分析当前执行的政策,并试图分别利用金融计量经济学和博弈论的论点加以完善的方法。第一篇文章的标题是“全球银行股票市场的经验福斯特-哈特风险” ”,并衡量在最近的金融危机期间,大到倒闭的银行对普通公众构成的股票有多少风险。在本文中,我使用“ ARMA(1,1)-GARCH(1,1)-Normal Tempered Stable”统计模型来捕获股票收益率的偏斜和瘦态。并采用“福斯特-哈特风险度量”以更好地捕捉股权风险。复杂的风险建模与胖尾的统计建模的结合取得了成果,因为该论文能够比当前的技术更准确地衡量大萧条期间的股本风险。第二篇文章的标题是“配额与障碍:印度平权行动政策的博弈论分析”。在本文中,我分析并比较了配额政策-在该政策中,优先考虑的是通过为人口中的弱势群体保留一定比例的工作;假想的“障碍政策”,即弱势群体的绩效指数通过附加障碍而得到了进一步的提升。在将这种情况建模为游戏之后,我可以得出结论,在许多重要的性能指标上,配额和让分可以显示为彼此等效。

著录项

  • 作者

    Anand, Abhinav.;

  • 作者单位

    State University of New York at Stony Brook.;

  • 授予单位 State University of New York at Stony Brook.;
  • 学科 Economics.;Economic theory.;Finance.;Banking.
  • 学位 Ph.D.
  • 年度 2014
  • 页码 77 p.
  • 总页数 77
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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