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Mathematics of the financial markets : financial instruments and derivatives modelling, valuation and risk issues /

The book aims to prioritise what needs mastering and presents the content in the most understandable, concise and pedagogical way illustrated by real market examples. Given the variety and the complexity of the materials the book covers, the author sorts through a vast array of topics in a subjectiv...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Ruttiens, Alain (Alain H.)
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Chichester, West Sussex : Wiley, 2013.
Colección:Wiley finance series.
Temas:
Acceso en línea:Texto completo (Requiere registro previo con correo institucional)

MARC

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100 1 |a Ruttiens, Alain  |q (Alain H.) 
245 1 0 |a Mathematics of the financial markets :  |b financial instruments and derivatives modelling, valuation and risk issues /  |c Alain Ruttiens. 
260 |a Chichester, West Sussex :  |b Wiley,  |c 2013. 
300 |a 1 online resource (xvi, 333 pages) :  |b illustrations 
336 |a text  |b txt  |2 rdacontent 
337 |a computer  |b c  |2 rdamedia 
338 |a online resource  |b cr  |2 rdacarrier 
490 1 |a Wiley finance series 
504 |a Includes bibliographical references (pages 319-321) and index. 
588 0 |a Online resource; title from PDF title page (Wiley, viewed September 13, 2013). 
505 0 |a Series; Title Page; Copyright; Dedication; Foreword; Main Notations; Introduction; Part I: The Deterministic Environment; Chapter 1: Prior to the yield curve: spot and forward rates; 1.1 INTEREST RATES, PRESENT AND FUTURE VALUES, INTEREST COMPOUNDING; 1.2 DISCOUNT FACTORS; 1.3 CONTINUOUS COMPOUNDING AND CONTINUOUS RATES; 1.4 FORWARD RATES; 1.5 THE NO ARBITRAGE CONDITION; FURTHER READING; Chapter 2: The term structure or yield curve; 2.1 INTRODUCTION TO THE YIELD CURVE; 2.2 THE YIELD CURVE COMPONENTS; 2.3 BUILDING A YIELD CURVE: METHODOLOGY; 2.4 AN EXAMPLE OF YIELD CURVE POINTS DETERMINATION. 
505 8 |a 2.5 INTERPOLATIONS ON A YIELD CURVEFURTHER READING; Chapter 3: Spot instruments; 3.1 SHORT-TERM RATES; 3.2 BONDS; 3.3 CURRENCIES; FURTHER READING; Chapter 4: Equities and stock indexes; 4.1 STOCKS VALUATION; 4.2 STOCK INDEXES; 4.3 THE PORTFOLIO THEORY; FURTHER READING; Chapter 5: Forward instruments; 5.1 THE FORWARD FOREIGN EXCHANGE; 5.2 FRAs; 5.3 OTHER FORWARD CONTRACTS; 5.4 CONTRACTS FOR DIFFERENCE (CFD); FURTHER READING; Chapter 6: Swaps; 6.1 DEFINITIONS AND FIRST EXAMPLES; 6.2 PRIOR TO AN IRS SWAP PRICING METHOD; 6.3 PRICING OF AN IRS SWAP; 6.4 (RE)VALUATION OF AN IRS SWAP. 
505 8 |a 6.5 THE SWAP (RATES) MARKET6.6 PRICING OF A CRS SWAP; 6.7 PRICING OF SECOND-GENERATION SWAPS; FURTHER READING; Chapter 7: Futures; 7.1 INTRODUCTION TO FUTURES; 7.2 FUTURES PRICING; 7.3 FUTURES ON EQUITIES AND STOCK INDEXES; 7.4 FUTURES ON SHORT-TERM INTEREST RATES; 7.5 FUTURES ON BONDS; 7.6 FUTURES ON CURRENCIES; 7.7 FUTURES ON (NON-FINANCIAL) COMMODITIES; FURTHER READING; Part II: The Probabilistic Environment; Chapter 8: The basis of stochastic calculus; 8.1 STOCHASTIC PROCESSES; 8.2 THE STANDARD WIENER PROCESS, OR BROWNIAN MOTION; 8.3 THE GENERAL WIENER PROCESS; 8.4 THE ITÔ PROCESS. 
505 8 |a 8.5 APPLICATION OF THE GENERAL WIENER PROCESS8.6 THE ITÔ LEMMA; 8.7 APPLICATION OF THE ITô LEMMA; 8.8 NOTION OF RISK NEUTRAL PROBABILITY; 8.9 NOTION OF MARTINGALE; ANNEX 8.1: PROOFS OF THE PROPERTIES OF dZ(t); ANNEX 8.2: PROOF OF THE ITÔ LEMMA; FURTHER READING; Chapter 9: Other financial models: from ARMA to the GARCH family; 9.1 THE AUTOREGRESSIVE (AR) PROCESS; 9.2 THE MOVING AVERAGE (MA) PROCESS; 9.3 THE AUTOREGRESSION MOVING AVERAGE (ARMA) PROCESS; 9.4 THE AUTOREGRESSIVE INTEGRATED MOVING AVERAGE (ARIMA) PROCESS; 9.5 THE ARCH PROCESS; 9.6 THE GARCH PROCESS. 
505 8 |a 9.7 VARIANTS OF (G)ARCH PROCESSES9.8 THE MIDAS PROCESS; FURTHER READING; Chapter 10: Option pricing in general; 10.1 INTRODUCTION TO OPTION PRICING; 10.2 THE BLACK-SCHOLES FORMULA; 10.3 FINITE DIFFERENCE METHODS: THE COX-ROSS-RUBINSTEIN (CRR) OPTION PRICING MODEL; 10.4 MONTE CARLO SIMULATIONS; 10.5 OPTION PRICING SENSITIVITIES; FURTHER READING; Chapter 11: Options on specific underlyings and exotic options; 11.1 CURRENCY OPTIONS; 11.2 OPTIONS ON BONDS; 11.3 OPTIONS ON INTEREST RATES; 11.4 EXCHANGE OPTIONS; 11.5 BASKET OPTIONS; 11.6 BERMUDAN OPTIONS; 11.7 OPTIONS ON NON-FINANCIAL UNDERLYINGS. 
520 |a The book aims to prioritise what needs mastering and presents the content in the most understandable, concise and pedagogical way illustrated by real market examples. Given the variety and the complexity of the materials the book covers, the author sorts through a vast array of topics in a subjective way, relying upon more than twenty years of experience as a market practitioner. The book only requires the reader to be knowledgeable in the basics of algebra and statistics. The Mathematical formulae are only fully proven when the proof brings some useful insight. These formulae are translated. 
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650 6 |a Mathématiques financières. 
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650 7 |a Business mathematics  |2 fast 
650 7 |a Finance  |x Mathematical models  |2 fast 
776 0 8 |i Print version:  |a Ruttiens, Alain (Alain H.).  |t Mathematics of the financial markets.  |d Chichester, West Sussex : Wiley, 2013  |z 9781118513453  |w (OCoLC)817258933 
830 0 |a Wiley finance series. 
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