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經(jīng)濟物理學導論 金融中的關聯(lián)性和復雜性(英文版)

經(jīng)濟物理學導論 金融中的關聯(lián)性和復雜性(英文版)

定 價:¥45.00

作 者: Rosario,N.Mantegna,H.Eugene,Stanley 著
出版社: 世界圖書出版公司
叢編項:
標 簽: 管理 金融/投資 金融理論

ISBN: 9787519200176 出版時間: 2016-01-01 包裝: 平裝
開本: 24開 頁數(shù): 148 字數(shù):  

內容簡介

  《經(jīng)濟物理學導論 金融中的關聯(lián)性和復雜性(英文版)》關注金融體系描述中所用的經(jīng)濟物理學概念。特別地,作者闡明了概率論、臨界現(xiàn)象及充分發(fā)展紊流中的尺度概念。將這些概念應用到金融時間序列中能很好地洞察市場行為。作者還描述了幾個隨機模型,展示了經(jīng)驗數(shù)據(jù)中體現(xiàn)出來的統(tǒng)計特性。《經(jīng)濟物理學導論 金融中的關聯(lián)性和復雜性(英文版)》讀者對象:經(jīng)濟學和物理學領域的本科生及科研工作者,金融學領域的專家等。

作者簡介

  Rosario N. Mantegna(R.N.蒙塔納,意大利)國際知名學者,在金融學界享有盛譽。本書凝聚了作者多年科研和教學成果,適用于科研工作者、高校教師和研究生。

圖書目錄

Preface
1 Introduction
1.1 Motivation
1.2 Pioneering approaches
1.3 The chaos approach
1.4 The present focus
2 Efficient market hypothesis
2.1 Concepts, paradigms, and variables
2.2 Arbitrage
2.3 Efficient market hypothesis
2.4 Algorithmic complexity theory
2.5 Amount ofinformation in a financial time series
2.6 Idealized systems in physics and finance
3 Random walk
3.1 One-dimensional discrete case
3.2 The continuous limit
3.3 Central limit theorem
3.4 The speed of convergence
3.4.1 Berry-Esseen Theorem 1
3.4.2 Berry-Esseen Theorem 2
3.5 Basin of attraction
4 Levy stochastic processes and limit theorems
4.1 Stable distributions
4.2 Scaling and self-similarity
4.3 Limit theorem for stable distributions
4.4 Power-law distributions
4.4.1 The St Petersburg paradox
4.4.2 Power laws in finite systems
4.5 Price change statistics
4.6 Infinitely divisible random processes
4.6.1 Stable processes
4.6.2 Poisson process
4.6.3 Gamma distributed random variables
4.6.4 Uniformly distributed random variables
4.7 Summary
5 Scales in financial data
5.1 Price scales in financial markets
5.2 Time scales in financial markets
5.3 Summary
6 Stationarity and time correlation
6.1 Stationary stochastic processes
6.2 Correlation
6.3 Short-range correlated random processes
6.4 Long-range correlated random processes
6.5 Short-range compared with long-range correlated noise
7 Time correlation in financial time series
7.1 Autocorrelation function and spectral density
7.2 Higher-order correlations: The volatility
7.3 Stationarity of price changes
7.4 Summary
8 Stochastic models of price dynamics
8.1 Levy stable non-Gaussian model
8.2 Student's t-distribution
8.3 Mixture of Gaussian distributions
8.4 Truncated Levy fiight
9 Scaling and its breakdown
9.1 Empirical analysis of the S&P 500 index
9.2 Comparison with the TLF distribution
9.3 Statistical properties of rare events
10 ARCH and GARCH processes
10.1 ARCH processes
10.2 GARCH processes
10.3 Statistical properties of ARCH/GARCH processes
10.4 The GARCH(1,1) and empirical observatins
10.5 Summary
11 Financial markets and turbulence
11.1 Turbulence
11.2 Parallel analysis of price dynamics and fiuld velocity
11.3 Scaling in turbulence and in financial markets
11.4 Discussion
12 Correlation and anticorrelation between stocks
12.1 Simultaneous dynamics of pairs of stocks
12.1.1 Dow-Jones Industrial Average portfolio
12.1.2 S&P 500 portfolio
12.2 Statistical properties of correlation matrices
12.3 Discussion
13 Taxonomy of a stock portfolio
13.1 Distance between stocks
13.2 Ultrametric spaces
13.3 Subdominant ultrametric space of a portfolio of stocks
13.4 Summary
14 Options in idealized markets
14.1 Forward contracts
14.2 Futures
14.3 Options
14.4 Speculating and hedging
14.4.1 Speculation: An example
14.4.2 Hedging: A form ofinsurance
14.4.3 Hedging: The concept of a riskless portfolio
14.5 Option pricing in idealized markets
14.6 The Black & Scholes formula
14.7 The complex structure of financial markets
14.8 Another option-pricing approach
14.9 Discussion
15 Options in real markets
15.1 Discontinuous stock returns
15.2 Volatility in real markets
15.2.1 Historical volatility
15.2.2 Implied volatility
15.3 Hedging in real markets
15.4 Extension of the Black & Scholes model
15.5 Summary
Appendix A: Notation guide
Appendix B: Martingales
References
Index

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