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Apart from standard actuarial theory, Modern Actuarial Risk Theory contains methods that are relevant for actuarial practice, for;
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Modern Actuarial Risk Theory contains what every actuary needs to know about non-life insurance mathematics. It starts with the standard;
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field of financial economics has precipitated considerable development of thinking in the actuarial profession. Modern Actuarial Theory and;
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Information Processing and Actuarial Mathematics Theory and Methodology , which was supported by the Chinese government. Summarizing what they;
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This book is devoted to modern methodologies of financial risk management of pension plans, mostly defined benefit plans. The reader;
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of modeling through the use of tools related to risk theory, loss distributions, and survival models. The book uses these methods to construct and;
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on the objectives and methods for funding Defined Benefit pensions; the application of risk theory in general insurance reserving; the;
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probabilistic methods for the modelling of risk, including short-term risk modelling, model-based pricing, risk-sharing, ruin theory and credibility. It;
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The substantially updated third edition of the popular Actuarial Mathematics for Life Contingent Risks is suitable for advanced;
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Value- and risk-oriented management is a holistic method of managing businesses. In this book both actuarial methods and methods pertaining;
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essential guide to managing modern financial risk. This book: describes how to model risks in incomplete markets, emphasizing insurance risks;
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financial markets and other contingencies. With roots in modern financial mathematics, actuarial finance presents unique challenges due to the long;
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the topics that students need to prepare for Exam C are here, including modeling of losses, risk and ruin theory, credibility theory and;
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actuarial and financial phenomena; fund performance evaluation; insurance portfolio risk analysis; interest rate models; longevity risk; machine;
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Ammeter risk model and the Markov-modulated risk model. Other topics covered include utility theory, credibility theory, claims reserving and ruin;
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questions. Merz and Wuthrich combine ideas from financial mathematics (no-arbitrage theory, equivalent martingale measure), actuarial sciences;
Vergelijkbare producten zoals Financial Modeling, Actuarial Valuation and Solvency in Insurance
questions. Merz and Wuthrich combine ideas from financial mathematics (no-arbitrage theory, equivalent martingale measure), actuarial sciences;
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of continuous time stochastic processes. This introductory text on actuarial risk theory deals with the Cramer-Lundberg model and the renewal risk model;
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In this concise yet comprehensive guide to the mathematics of modern portfolio theory the authors discuss mean-variance analysis, factor;
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, new forms of investment guarantees are emerging which require financial service professionals to become savvier in modeling and risk;
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distributions, risk models in a fixed period of time, and surplus processes, followed by an examination of credibility theory in which collateral and;
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Ph.D. in Actuarial Science from the University of Hong Kong in 2014, with dependence structures, risk measures, and optimal reinsurance being;
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Chartered Enterprise Risk Analyst (CERA). His research papers have been published in top-tier actuarial journals, such as ASTIN Bulletin: The;
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statistical background. It also advances the application and theory of statistics in modern financial and actuarial modeling. Like its predecessor;
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necessary mathematical and statistical background. It also advances the application and theory of statistics in modern financial and actuarial;
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financial mathematics. These methods can be naturally extended and applied in actuarial science, thus leading to unified methods of risk analysis;
Vergelijkbare producten zoals Risk Analysis in Finance and Insurance
financial mathematics. These methods can be naturally extended and applied in actuarial science, thus leading to unified methods of risk analysis;
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