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首页经济 Economics经济学理论市场动力学:经济物理学和金融

市场动力学:经济物理学和金融

作者:麦考利(Joseph.L.McCauley) 出版社:世界图书出版公司 出版时间:2010年12月 

ISBN: 9787510029738
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EUR €18.99

类别: 经济学理论 SKU:5d87bdf95f98494bcc156876 库存: 缺货
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描述

开 本: 24开纸 张: 胶版纸包 装: 平装是否套装: 否国际标准书号ISBN: 9787510029738

内容简介

  This book emphasizes what standard texts andresearch in economics and finance ignore: that there is as yet noevidence from the analysis of real, unmassaged market data tosupport the notion of Adam Smith’s stabilizing Invisible Hand.There is no empirical evidence for stable equilibrium, for astabilizing hand to provide self-regulation of unregulated markets.This is in stark contrast with the standard model taught in typicaleconomics texts (Mankiw, 2000; Barro, 1997), which forms the basisfor the positions of the US Treasury, the European Union, the WorldBank, and the IMF, who take the standard theory as their credo(Stiglitz, 2002). Our central thrust is to introduce a newempirically based model of fnancial market dynamics that pricesoptions correctly and also makes clear the instability of financialmarkets. Our emphasis is on understanding how markets reallybehave, not how they hypothetically “should” behave as predicted bycompletely unrealistic models.
  
目  录

preface
1 the moving target
 1.1 invariance principles and laws of nature
 1.2 humanly invented law can always be violated
 1.3 where are we headed?
2 neo-classical economic theory
 2.1 why study “optimizing behavior”?
 2.2 dissecting neo-classical economic theory(microeconomics)
 2.3 the myth of equilibrium via perfect information
 2.4 how many green jackets does a consumer want?
 2.5 macroeconomic lawlessness
 2.6 when utility doesn’t exist
 2.7 global perspectives in economics
 2.8 local perspectives in physics
3 probability and stochastic processes
 3.1 elementary rules of probability theory
 3.2 the empirical distribution
 3.3 some properties of probability distributions
 3.4 some theoretical distributions
 3.5 laws of large numbers
 3.6 stochastic processes
 3.7 correlations and stationary processes
4 scaling the ivory tower of finance
 4.1 prolog
 4.2 horse trading by a fancy name
 4.3 liquidity, and several shaky ideas of “true value”
 4.4 the gambler’s ruin
 4.5 the modigliani-miller argument
 4.6 from gaussian returns to fat tails
 4.7 the best tractable approximation to liquid marketdynamics
 4.8 “temporary price equilibria” and other wrong ideas of”equilibrium” in economics and finance
 4.9 searching for adam smith’s invisible hand
 4.10 black’s “equilibrium”: dreams of “springs” in themarket
 4.11 macroeconomics: lawless phenomena?
 4.12 no universal scaling exponents either!
 4.13 fluctuations, fat tails, and diversification
5 standard betting procedures in portfolio selection theory
 5.1 introduction
 5.2 risk and return
 5.3 diversification and correlations
 5.4 the capm portfolio selection strategy
 5.5 the efficient market hypothesis
 5.6 hedging with options
 5.7 stock shares as options on a firm’s assets
 5.8 the black-scholes model
 5.9 the capm option pricing strategy
 5.10 backward-time diffusion: solving the black-scholes pde
 5.11 we can learn from enron
6 dynamics of financial markets, volatility, and optionpricing
 6.1 an empirical model of option pricing
 6.2 dynamics and volatility of returns
 6.3 option pricing via stretched exponentials
appendix a. the first kolmogorov equation
7 thermodynamic analogies vs instability of markets
 7.1 liquidity and approximately reversible trading
 7.2 replicating self-financing hedges
 7.3 why thermodynamic analogies fail
 7.4 entropy and instability of financial markets
 7.5 the challenge: to find at least one stable market
appendix b. stationary vs nonstationary random forces
8 scaling, correlations, and cascades in finance andturbulence
 8.1 fractal vs self-affine scaling
 8.2 persistence and antipersistence
 8.3 martingales and the efficient market hypothesis
 8.4 energy dissipation in fluid turbulence
 8.5 multiaffine scaling in turbulence models
 8.6 levy distributions
 8.7 recent analyses of financial data
appendix c. continuous time markov processes
9 what is complexity?
 9.1 patterns hidden in statistics
 9.2 computable numbers and functions
 9.3 algorithmic complexity
 9.4 automata
 9.5 chaos vs randomness vs complexity
 9.6 complexity at the border of chaos
 9.7 replication and mutation
 9.8 why not econobiology?
 9.9 note added april 8, 2003
references
index

 

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