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Opis

The increasing complexity of insurance and reinsurance products has seen a growing interest amongst actuaries in the modeling of dependent risks. For efficient risk management, actuaries need to be able to answer fundamental questions such as: Is the correlation structure dangerous? And, if yes, to what extent? Therefore tools to quantify, compare, and model the strength of dependence between different risks are vital.Combining coverage of stochastic order and risk measure theories with the basics of risk management and stochastic dependence, this book provides an essential guide to managing modern financial risk. This book: describes how to model risks in incomplete markets, emphasizing insurance risks; explains how to measure and compare the danger of risks, model their interactions, and measure the strength of their association; and, examines the type of dependence induced by GLM-based credibility models, the bounds on functions of dependent risks, and probabilistic distances between actuarial models.Detailed presentation of risk measures, stochastic orderings, copula models, dependence concepts and dependence orderings. Includes numerous exercises allowing a cementing of the concepts by all levels of readers. Solutions to tasks as well as further examples and exercises can be found on a supporting website. An invaluable reference for both academics and practitioners alike, "Actuarial Theory for Dependent Risks" will appeal to all those eager to master the up-to-date modeling tools for dependent risks. The inclusion of exercises and practical examples makes the book suitable for advanced courses on risk management in incomplete markets. Traders looking for practical advice on insurance markets will also find much of interest.

Szczegóły książki

• Pełny tytuł: Actuarial Theory for Dependent Risks - Measures, Orders and Models
• Autor: M. Denuit, Jan Dhaene, Marc Goovaerts, Rob Kaas
• Język: Angielski
• Oprawa: Twarda
• Liczba stron: 458
• EAN: 9780470014929
• ID: 04878390
• Wydawca: John Wiley & Sons Inc
• Waga: 902 g
• Wymiary: 177 × 254 × 30 mm
• Data wydania: 08. July 2005

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