Description

Book Synopsis
Stochastic Drawdowns consists of some recent advances on Dr Hongzhong Zhang's own quantitative research of the well-known risk measures, drawdowns and maximum drawdowns. In this book, the author provides an extensive probabilistic study of different aspects of drawdown risks, which include the drawdown risk in finite time-horizons, the speed of market crashes (drawdowns), the frequency of drawdowns, the occupation time (time in distress), and the duration of drawdowns. Leveraging the knowledge in stochastic calculus, Lévy processes and optimal stopping, these topics can be considered as problems in advanced applied stochastic processes, and insurance/financial mathematics.The book also offers a number of applications of drawdowns in financial risk management, insurance, and algorithmic trading, including schemes on hedging and synthesizing of maximum drawdown options, (cancellable) drawdown insurance contracts and their fair premium, as well as optimal trading under drawdown-type constraints such as trailing stops.It is the goal of this book to offer a comprehensive characterization of drawdown risks and a handful of applications of drawdown in practice. On the one hand, the book enables interested students and researchers to learn the state-of-art probabilistic research on drawdowns, and explore new mathematical problems that are of practical importance to the financial industry. On the other hand, the book provides financial practitioners with access to a variety of analytically tractable measurements of drawdown risks, and the insight into hedging, optimal trading and execution amid challenges of these risks.

Table of Contents
Introduction; Mathematical Theory of Drawdowns: Drawdown Risks of Diffusion Type Models; Drawdown Risks of Processes with Jumps; Applications: Maximum Drawdown Insurance; Drawdown Swaps and Their Earlier Exercise Premium; Optimal Trading Under a Trailing Stop Constraint; Application of Drawdowns in Detecting Abrupt Changes;

Stochastic Drawdowns

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    Order before 4pm today for delivery by Wed 17 Jun 2026.

    A Hardback by Hongzhong Zhang

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      View other formats and editions of Stochastic Drawdowns by Hongzhong Zhang

      Publisher: World Scientific Publishing Co Pte Ltd
      Publication Date: 29/06/2018
      ISBN13: 9789813141636, 978-9813141636
      ISBN10: 9813141638

      Description

      Book Synopsis
      Stochastic Drawdowns consists of some recent advances on Dr Hongzhong Zhang's own quantitative research of the well-known risk measures, drawdowns and maximum drawdowns. In this book, the author provides an extensive probabilistic study of different aspects of drawdown risks, which include the drawdown risk in finite time-horizons, the speed of market crashes (drawdowns), the frequency of drawdowns, the occupation time (time in distress), and the duration of drawdowns. Leveraging the knowledge in stochastic calculus, Lévy processes and optimal stopping, these topics can be considered as problems in advanced applied stochastic processes, and insurance/financial mathematics.The book also offers a number of applications of drawdowns in financial risk management, insurance, and algorithmic trading, including schemes on hedging and synthesizing of maximum drawdown options, (cancellable) drawdown insurance contracts and their fair premium, as well as optimal trading under drawdown-type constraints such as trailing stops.It is the goal of this book to offer a comprehensive characterization of drawdown risks and a handful of applications of drawdown in practice. On the one hand, the book enables interested students and researchers to learn the state-of-art probabilistic research on drawdowns, and explore new mathematical problems that are of practical importance to the financial industry. On the other hand, the book provides financial practitioners with access to a variety of analytically tractable measurements of drawdown risks, and the insight into hedging, optimal trading and execution amid challenges of these risks.

      Table of Contents
      Introduction; Mathematical Theory of Drawdowns: Drawdown Risks of Diffusion Type Models; Drawdown Risks of Processes with Jumps; Applications: Maximum Drawdown Insurance; Drawdown Swaps and Their Earlier Exercise Premium; Optimal Trading Under a Trailing Stop Constraint; Application of Drawdowns in Detecting Abrupt Changes;

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