Statistical Models and Methods for Financial Markets Statistical Models and Methods for Financial Markets

Statistical Models and Methods for Financial Markets

    • ‏69٫99 US$
    • ‏69٫99 US$

وصف الناشر

This book presents statistical methods and models of importance to quantitative finance and links finance theory to market practice via statistical modeling and decision making. Part I provides basic background in statistics, which includes linear regression and extensions to generalized linear models and nonlinear regression, multivariate analysis, likelihood inference and Bayesian methods, and time series analysis. It also describes applications of these methods to portfolio theory and dynamic models of asset returns and their volatilities. Part II presents advanced topics in quantitative finance and introduces a substantive-empirical modeling approach to address the discrepancy between finance theory and market data. It describes applications to option pricing, interest rate markets, statistical trading strategies, and risk management. Nonparametric regression, advanced multivariate and time series methods in financial econometrics, and statistical models for high-frequency transactions data are also introduced in this connection.

The book has been developed as a textbook for courses on statistical modeling in quantitative finance in master's level financial mathematics (or engineering) and computational (or mathematical) finance programs. It is also designed for self-study by quantitative analysts in the financial industry who want to learn more about the background and details of the statistical methods used by the industry. It can also be used as a reference for graduate statistics and econometrics courses on regression, multivariate analysis, likelihood and Bayesian inference, nonparametrics, and time series, providing concrete examples and data from financial markets to illustrate the statistical methods.

Tze Leung Lai is Professor of Statistics and Director of Financial Mathematics at Stanford University. He received the Ph.D. degree in 1971 from Columbia University, where he remained on the faculty until moving to Stanford University in 1987. He received the Committee of Presidents of Statistical Societies Award in 1983 and is an elected member of Academia Sinica and the International Statistical Institute. His research interests include quantitative finance and risk management, sequential statistical methodology, stochastic optimization and adaptive control, probability theory and stochastic processes, econometrics, and biostatistics.

Haipeng Xing is Assistant Professor of Statistics at Columbia University. He received the Ph.D. degree in 2005 from Stanford University. His research interests include financial econometrics and engineering, time series modeling and adaptive control, fault detection, and change-point problems.

النوع
تمويل شركات وأفراد
تاريخ النشر
٢٠٠٨
٨ سبتمبر
اللغة
EN
الإنجليزية
عدد الصفحات
٣٧٦
الناشر
Springer New York
البائع
Springer Nature B.V.
الحجم
٦٫٢
‫م.ب.‬
Analysis of Financial Time Series Analysis of Financial Time Series
٢٠١٠
Statistics of Financial Markets Statistics of Financial Markets
٢٠١٩
Applied Quantitative Finance Applied Quantitative Finance
٢٠٠٨
Handbook of Modeling High-Frequency Data in Finance Handbook of Modeling High-Frequency Data in Finance
٢٠١١
Statistical Tools for Finance and Insurance Statistical Tools for Finance and Insurance
٢٠١١
Financial Modeling Under Non-Gaussian Distributions Financial Modeling Under Non-Gaussian Distributions
٢٠٠٧
Quantitative Trading Quantitative Trading
٢٠١٧
Medical Product Safety Evaluation Medical Product Safety Evaluation
٢٠١٨
Data Science and Risk Analytics in Finance and Insurance Data Science and Risk Analytics in Finance and Insurance
٢٠٢٤
Proceedings of the Pacific Rim Statistical Conference for Production Engineering Proceedings of the Pacific Rim Statistical Conference for Production Engineering
٢٠١٨
Sequential Experimentation in Clinical Trials Sequential Experimentation in Clinical Trials
٢٠١٢
Self-Normalized Processes Self-Normalized Processes
٢٠٠٨