Calculator Financial Future Value

This text provides a thorough treatment of futures, 'plain vanilla' options and swaps as well as the use of exotic derivatives and interest rate options for speculation and hedging. Pricing of options using numerical methods such as lattices (BOPM), Mone Carlo simulation and finite difference methods, in additon to solutions using continuous time mathematics, are also covered. Real options theory and its use in investment appraisal and in valuing internet and biotechnology companies provide cutting edge practical applications. Practical risk management issues are examined in depth. Alternative models for calculating Value at Risk (market risk) and credit risk provide the throretical basis for a practical and timely overview of these areas of regulatory policy. This book is designed for courses in derivatives and risk management taken by specialist MBA, MSc Finance students or final year undergraduates, either as a stand-alone text or as a follow-on to "Investments: Spot and Derivatives Markets by the same authors.

Financial future - A financial future is a futures contract on a short term interest rate (STIR). Contracts vary, but are often defined on a interest rate index such as 3-month sterling or US dollar LIBOR.

List of FASB Statements of Financial Accounting Concepts - Statements of Financial Accounting Concepts (in short Concepts Statements) are published by Financial Accounting Standards Board (FASB). They are a part of FASB conceptual framework project and set forth fundamental objectives and concepts that FASB will use in developing future U.

Hull-White model - In financial mathematics, the Hull-White model is a model of future interest rates. It is relatively straight-forward to translate the mathematical description of the evolution of future interest rates on to a tree or lattice and so interest rate derivatives such as bermudan swaptions can be valued in the model.

Personal finance - Personal finance is the application of the principles of financial economics to an individual's (or a family's) financial decisions. It asks, "How much money will you need at various points in the future?

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Mathematics of Financial Derivative - ... theoretical pricing model. For instruments with log-normal prices, the Black-Scholes formula or Black-76 model is used. Monte Carlo methods in finance - In the field of financial mathematics, many problems, for instance the problem of finding the arbitrage-free value of a particular derivative, boil down to the computation of a particular integral. In many cases these integrals can be valued analytically, and in still more cases they can be valued using numerical integration. No-arbitrage bounds - In financial mathematics, No-arbitrage bounds are mathematical relationships specifying simple limits on derivative prices. Normally, these are found by simple arguments based ...

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