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Derivative securities --- Risk management --- Risk
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Derivative securities --- Risk --- Risk management --- Swaps (Finance)
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Interest rates --- Derivative securities --- Mathematical models --- Prices --- Mathematical models
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A guide which helps readers understand and implement the technical accounting rules of the International Financial Reporting Standards (IFRS) that apply to derivatives and structure finance. It is intended as a reference for practitioners needing to interpret and apply the rules to derivatives, structured finance and securitisations.
Derivative securities --- Financial instruments --- Comparative accounting. --- Accounting --- Standards. --- International financial reporting standards.
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This book has two themes: Private Banking and investment decisions regarding Structural Financial Products. Dr. Dimitris Chorafas examines in a rigorous way whether structured financial products are advisable investments for retail and institutional investors and, if yes, which risks they entail. As our society becomes increasingly affluent, and state-supported pension schemes find it difficult to survive, a growing number of high net-worth individuals, and families, have become retail investors - looking for ways and means to optimize wealth management, and Private Banking deals with these so
Structured notes (Securities) --- Private banks. --- Financial engineering. --- Computational finance --- Engineering, Financial --- Structured securities --- Finance --- Banks and banking --- Fixed-income securities --- Derivative securities
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Finance provides a dramatic example of the successful application of advanced mathematical techniques to the practical problem of pricing financial derivatives. This self-contained 2002 text is designed for first courses in financial calculus aimed at students with a good background in mathematics. Key concepts such as martingales and change of measure are introduced in the discrete time framework, allowing an accessible account of Brownian motion and stochastic calculus: proofs in the continuous-time world follow naturally. The Black-Scholes pricing formula is first derived in the simplest financial context. The second half of the book is then devoted to increasing the financial sophistication of the models and instruments. The final chapter introduces more advanced topics including stock price models with jumps, and stochastic volatility. A valuable feature is the large number of exercises and examples, designed to test technique and illustrate how the methods and concepts can be applied to realistic financial questions.
International finance --- Actuarial mathematics --- Derivative securities --- Business mathematics --- Mathématiques financières --- Prices --- Mathematics --- Mathematical Sciences --- General and Others --- Business mathematics. --- Mathematics.
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