

An edition of Stochastic Portfolio Theory (2002)
By E. Robert Fernholz
Publish Date
April 12, 2002
Publisher
Springer
Language
eng
Pages
192
Description:
Stochastic portfolio theory is a novel mathematical framework for constructing portfolios, analyzing the behavior of portfolios, and understanding the structure of equity markets. This new theory is descriptive as opposed to normative, and is consistent with the observed behavior and structure of actual markets. Stochastic portfolio theory is important for both academics and practitioners, for it includes theoretical results of central importance to modern mathematical finance, a well as techniques that have been successfully applied to the management of actual stock portfolios for institutional investors. Of particular interest are the logarithmic representation stock prices for portfolio optimization; portfolio generating functions and the existence of arbitrage; and the use of ranked market weight processes for analyzing equity market structure. For academics, the book offers a fresh view of equity market structure as well as a coherent exposition of portfolio generating functions. Included are many open research problems related to these topics, some of which are probably appropriate for graduate dissertations. For practioners, the book offers a comprehensive exposition of the logarithmic model for portfolio optimization, as well as new methods for performance analysis and asset allocation. E. Robert Fernholz is Chief Investment Officer of INTECH, an institutional equity manager. Previously, Dr. Fernholz taught mathematics and statistics at Princeton University and the City University of New York.
subjects: Stochastische processen, Portfolio-theorie, Generating functions, Stochastic processes, Mathematical models, Stochastisches Modell, Portfolio management, Processus stochastique, Théorie du portefeuille, Gestion de portefeuille, Modèle mathématique, Portfolio Selection, Wiskundige modellen, Mathematics, Distribution (Probability theory), Probability Theory and Stochastic Processes