Listing 1 - 8 of 8 |
Sort by
|
Choose an application
International financial management --- International finance --- Actuarial mathematics --- Interest rate futures --- -332.632 --- Futures, Interest rate --- Options (Finance) --- Mathematical models --- Interest rates --- Taux d'intérêt --- Options (Finances) --- Modèles mathématiques --- Instruments financiers --- Taux d'intérêt --- Options (Finance) - Mathematical models - Mathematical models --- Interest rate futures - Mathematical models
Choose an application
Options (Finance) --- Securities --- Stock price forecasting --- Mathematical models --- Prices --- AA / International- internationaal --- 305.91 --- 333.600 --- 333.605 --- 339.40 --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles. --- Financiële markten. Kapitaalmarkten (algemeenheden). --- Nieuwe financiële instrumenten. --- Vermogenbeheer. financiële analyse (algemeenheden). --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles --- Financiële markten. Kapitaalmarkten (algemeenheden) --- Nieuwe financiële instrumenten --- Vermogenbeheer. financiële analyse (algemeenheden) --- Options (Finance) - Mathematical models - Mathematical models --- Securities - Prices - Mathematical models --- Stock price forecasting - Mathematical models
Choose an application
This mathematically elementary introduction to the theory of options pricing presents the Black-Scholes theory of options as well as introducing such topics in finance as the time value of money, mean variance analysis, optimal portfolio selection, and the capital assets pricing model. The author assumes no prior knowledge of probability and presents all the necessary preliminary material simply and clearly. He explains the concept of arbitrage with examples, and then uses the arbitrage theorem, along with an approximation of geometric Brownian motion, to obtain a simple derivation of the Black-Scholes formula. In the later chapters he presents real price data indicating that this model is not always appropriate and shows how the model can be generalized to deal with such situations. No other text presents such topics in a mathematically accurate but accessible way. It will appeal to professional traders as well as undergraduates studying the basics of finance.
Mathematical statistics --- Options (Finance) --- Prices --- Mathematics --- Investments --- Stochastic analysis --- Securities prices --- Mathematical models --- 336.714 --- -Stochastic analysis --- -Securities --- -332.60151 --- Blue sky laws --- Capitalization (Finance) --- Investment securities --- Portfolio --- Scrip --- Securities --- Securities law --- Underwriting --- Investment banking --- Analysis, Stochastic --- Mathematical analysis --- Stochastic processes --- Investing --- Investment management --- Finance --- Disinvestment --- Loans --- Saving and investment --- Speculation --- Beleggingsmaatschappijen. Collectieve beleggingsfondsen. Investeringsmaatschappijen. Investment trusts. Holdingmaatschappijen --- -Mathematical models --- Law and legislation --- Stochastic analysis. --- Mathematics. --- 336.714 Beleggingsmaatschappijen. Collectieve beleggingsfondsen. Investeringsmaatschappijen. Investment trusts. Holdingmaatschappijen --- 332.60151 --- Mathematics of investment --- Business mathematics --- Investments - Mathematics --- Options (Finance) - Mathematical models - Mathematical models --- Securities prices - Mathematical models
Choose an application
Interest rate futures --- Options (Finance) --- Marchés à terme de taux d'intérêt --- Options (Finances) --- Mathematical models --- Modèles mathématiques --- Mathematical models. --- taux d'interet --- options --- AA / International- internationaal --- FR / France - Frankrijk --- 333.831.0 --- 333.605 --- 333.647 --- 333.642 --- rentevoeten --- opties --- Evolutie van de rentetarieven naar de duur van de bedragen. Verband tussen de diverse rentetarieven: algemeenheden. --- Nieuwe financiële instrumenten. --- Optiemarkt. --- Termijn. Financial futures. --- Marchés à terme de taux d'intérêt --- Modèles mathématiques --- Futures, Interest rate --- Financial futures --- Nieuwe financiële instrumenten --- Termijn. Financial futures --- Optiemarkt --- Evolutie van de rentetarieven naar de duur van de bedragen. Verband tussen de diverse rentetarieven: algemeenheden --- Interest rate futures - Mathematical models. --- Options (Finance) - Mathematical models - Mathematical models.
Choose an application
Finance is one of the fastest growing areas in the modern banking and corporate world. This, together with the sophistication of modern financial products, provides a rapidly growing impetus for new mathematical models and modern mathematical methods; the area is an expanding source for novel and relevant 'real-world' mathematics. In this book the authors describe the modelling of financial derivative products from an applied mathematician's viewpoint, from modelling through analysis to elementary computation. A unified approach to modelling derivative products as partial differential equations is presented, using numerical solutions where appropriate. Some mathematics is assumed, but clear explanations are provided for material beyond elementary calculus, probability, and algebra. Over 140 exercises are included. This volume will become the standard introduction to this exciting new field for advanced undergraduate students.
336.76 --- Derivative securities --- -Options (Finance) --- -Call options --- Calls (Finance) --- Listed options --- Options exchange --- Options market --- Options trading --- Put and call transactions --- Put options --- Puts (Finance) --- Investments --- Derivative financial instruments --- Derivative financial products --- Derivative instruments --- Derivatives (Finance) --- Financial derivatives --- Securities --- Structured notes (Securities) --- 336.76 Beurswezen. Geldmarkt. Valutamarkt. Binnenlandse geldmarkt. Valutamarkt --- Beurswezen. Geldmarkt. Valutamarkt. Binnenlandse geldmarkt. Valutamarkt --- Mathematical models --- Prices --- -Mathematical models --- -336.76 Beurswezen. Geldmarkt. Valutamarkt. Binnenlandse geldmarkt. Valutamarkt --- Call options --- Options (Finance) --- Prices&delete& --- Mathematical models. --- Money market. Capital market --- Probability theory --- Quantitative methods (economics) --- Options (Finances) --- Instruments dérivés (Finances) --- Modèles mathématiques --- Prix --- Options (Finance) - Mathematical models - Mathematical models. --- Options (Finance) - Prices - Mathematical models. --- Derivative securities - Mathematical models.
Choose an application
AA / International- internationaal --- 305.91 --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles. --- Stochastic analysis. --- Analyse stochastique --- -Securities --- -Stochastic analysis --- Blue sky laws --- Capitalization (Finance) --- Investment securities --- Securities law --- Underwriting --- Investment banking --- -Mathematical models --- Investments --- Options (Finance) --- Securities --- Stochastic analysis --- 336.767 --- Analysis, Stochastic --- Mathematical analysis --- Stochastic processes --- 336.767 Investering. Belegging. Portfolio. Portfoliotheorie. --(toepassing voor kapitaalkosten in de onderneming zie {658.15}) --- Investering. Belegging. Portfolio. Portfoliotheorie. --(toepassing voor kapitaalkosten in de onderneming zie {658.15}) --- Portfolio --- Scrip --- Mathematics of investment --- Business mathematics --- Mathematics --- Mathematical models --- Prices&delete& --- Law and legislation --- Money market. Capital market --- International finance --- Mathematical statistics --- Mathematics. --- Mathematical models. --- Prices --- Investissements --- Options (Finances) --- Valeurs mobilières --- Mathématiques --- Modèles mathématiques --- Prix --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles --- Mathématiques économiques --- Mathématiques financières --- Marché financier --- Options (Finance) - Mathematical models - Mathematical models --- Investments - Mathematics --- Securities - Prices - Mathematical models
Choose an application
The origin of this book can be traced to courses on financial mathemat ics taught by us at the University of New South Wales in Sydney, Warsaw University of Technology (Politechnika Warszawska) and Institut National Polytechnique de Grenoble. Our initial aim was to write a short text around the material used in two one-semester graduate courses attended by students with diverse disciplinary backgrounds (mathematics, physics, computer sci ence, engineering, economics and commerce). The anticipated diversity of potential readers explains the somewhat unusual way in which the book is written. It starts at a very elementary mathematical level and does not as sume any prior knowledge of financial markets. Later, it develops into a text which requires some familiarity with concepts of stochastic calculus (the basic relevant notions and results are collected in the appendix). Over time, what was meant to be a short text acquired a life of its own and started to grow. The final version can be used as a textbook for three one-semester courses one at undergraduate level, the other two as graduate courses. The first part of the book deals with the more classical concepts and results of arbitrage pricing theory, developed over the last thirty years and currently widely applied in financial markets. The second part, devoted to interest rate modelling is more subjective and thus less standard. A concise survey of short-term interest rate models is presented. However, the special emphasis is put on recently developed models built upon market interest rates.
Stochastic processes --- International financial management --- International finance --- Options (Finance) --- Derivative securities --- Interest rates --- Fixed-income securities --- Finance --- Mathematical models --- Options (Finances) --- Instruments dérivés (Finances) --- Taux d'intérêt --- Valeurs mobilières à revenus fixes --- Modèles mathématiques --- -Fixed-income securities --- -Interest rates --- -Options (Finance) --- 305.91 --- -Derivative securities --- -332.015118 --- Fixed-income investments --- Investments, Fixed-income --- Securities, Fixed-income --- Money market rates --- Rate of interest --- Rates, Interest --- Interest --- Derivative financial instruments --- Derivative financial products --- Derivative instruments --- Derivatives (Finance) --- Financial derivatives --- Structured notes (Securities) --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles. --- Instruments dérivés (Finances) --- Taux d'intérêt --- Valeurs mobilières à revenus fixes --- Modèles mathématiques --- 332.015118 --- AA / International- internationaal --- 519.2 --- 519.2 Probability. Mathematical statistics --- Probability. Mathematical statistics --- Securities --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles --- Law and legislation --- Mathematical models. --- Finances --- Economics, Mathematical . --- Probabilities. --- Finance. --- Statistics . --- Quantitative Finance. --- Probability Theory and Stochastic Processes. --- Finance, general. --- Statistics for Business, Management, Economics, Finance, Insurance. --- Statistical analysis --- Statistical data --- Statistical methods --- Statistical science --- Mathematics --- Econometrics --- Funding --- Funds --- Economics --- Currency question --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Mathematical economics --- Methodology --- Marché financier --- Options (Finance) - Mathematical models - Mathematical models. --- Derivative securities - Mathematical models. --- Interest rates - Mathematical models. --- Fixed-income securities - Mathematical models. --- Finance - Mathematical models.
Choose an application
This book provides a comprehensive, self-contained and up-to-date treatment of the main topics in the theory of option pricing. The first part of the text starts with discrete-time models of financial markets, including the Cox-Ross-Rubinstein binomial model. The passage from discrete- to continuous-time models, done in the Black-Scholes model setting, assumes familiarity with basic ideas and results from stochastic calculus. However, an Appendix containing all the necessary results is included. This model setting is later generalized to cover standard and exotic options involving several assets and/or currencies. An outline of the general theory of arbitrage pricing is presented. The second part of the text is devoted to the term structure modelling and the pricing of interest-rate derivatives. The main emphasis is on models that can be made consistent with market pricing practice. In the 2nd edition, some sections of the former Part I are omitted for better readability, and a brand new chapter is devoted to volatility risk. In the 3rd printing of the 2nd edition, the second Chapter on discrete-time markets has been extensively revised. Proofs of several results are simplified and completely new sections on optimal stopping problems and Dynkin games are added. Applications to the valuation and hedging of American-style and game options are presented in some detail. As a consequence, hedging of plain-vanilla options and valuation of exotic options are no longer limited to the Black-Scholes framework with constant volatility. Part II of the book has been revised fundamentally. The theme of volatility risk appears systematically. Much more detailed analysis of the various interest-rate models is available. The authors' perspective throughout is that the choice of a model should be based on the reality of how a particular sector of the financial market functions. In particular, it should concentrate on defining liquid primary and derivative assets and identifying the relevant sources of trading risk. This long-awaited new edition of an outstandingly successful, well-established book, concentrating on the most pertinent and widely accepted modelling approaches, provides the reader with a text focused on the practical rather than the theoretical aspects of financial modelling.
Derivative securities --- Finance --- Fixed-income securities --- Interest rates --- Options (Finance) --- Mathematical models. --- Finance. --- Economics, Mathematical. --- Probabilities. --- Statistics. --- Econometrics. --- Public finance. --- Economics. --- Public Economics. --- Quantitative Finance. --- Probability Theory and Stochastic Processes. --- Statistics for Business/Economics/Mathematical Finance/Insurance. --- Finance, general. --- Options (Finances) --- Instruments dérivés (Finances) --- Taux d'intérêt --- Valeurs mobilières à revenus fixes --- Finances --- Modèles mathématiques --- EPUB-LIV-FT SPRINGER-B LIVMATHE --- Distribution (Probability theory. --- Statistics for Business, Management, Economics, Finance, Insurance. --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Cameralistics --- Public finance --- Currency question --- Economics, Mathematical --- Statistics --- Statistical analysis --- Statistical data --- Statistical methods --- Statistical science --- Mathematics --- Econometrics --- Funding --- Funds --- Economics --- AA / International- internationaal --- 305.91 --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles. --- Public finances --- Economics, Mathematical . --- Statistics . --- Mathematical economics --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Methodology --- Econometrie van de financiële activa. Portfolio allocation en management. CAPM. Bubbles --- Options (Finance) - Mathematical models - Mathematical models. --- Derivative securities - Mathematical models. --- Interest rates - Mathematical models. --- Fixed-income securities - Mathematical models. --- Finance - Mathematical models.
Listing 1 - 8 of 8 |
Sort by
|