Results 141 to 150 of about 1,678 (198)
<i>De Novo</i> Proteins Template the Formation of Semiconductor Quantum Dots. [PDF]
Yao Y +9 more
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Gambling and Substance Use: Early Evidence From Sports Betting Laws. [PDF]
Dasgupta K, Ghimire K.
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Pre-electoral coalition agreement from the Black-Scholes point of view. [PDF]
Mitrović D.
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Policy innovations to advance equity in solid organ transplantation. [PDF]
Jaure A +8 more
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1997
The option pricing model developed by Black and Scholes (1973), formalized and extended in the same year by Merton (1973a), enjoys great popularity. It is computationally simple and, like all arbitrage-based pricing models, does not require the knowledge of an investor’s risk preferences.
Marek Musiela, Marek Rutkowski
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The option pricing model developed by Black and Scholes (1973), formalized and extended in the same year by Merton (1973a), enjoys great popularity. It is computationally simple and, like all arbitrage-based pricing models, does not require the knowledge of an investor’s risk preferences.
Marek Musiela, Marek Rutkowski
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2012
The Black–Scholes option pricing model is the first and by far the best-known continuous-time mathematical model used in mathematical finance. Here, it provides a sufficiently complex, yet tractable, testbed for exploring the basic methodology of option pricing.
Marek Capiński, Ekkehard Kopp
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The Black–Scholes option pricing model is the first and by far the best-known continuous-time mathematical model used in mathematical finance. Here, it provides a sufficiently complex, yet tractable, testbed for exploring the basic methodology of option pricing.
Marek Capiński, Ekkehard Kopp
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2013
In the last chapter we introduced a binomial model, which provided an intuitive way for pricing derivatives and finding replicating portfolios. However, the binomial model often oversimplifies the real world, so that in practice one would aim to choose a model setup that better describes reality.
Hansjoerg Albrecher +3 more
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In the last chapter we introduced a binomial model, which provided an intuitive way for pricing derivatives and finding replicating portfolios. However, the binomial model often oversimplifies the real world, so that in practice one would aim to choose a model setup that better describes reality.
Hansjoerg Albrecher +3 more
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2011
In this chapter we present some of the fundamental ideas of arbitrage pricing in continuous time, illustrating Black-Scholes theory from a point of view that is, as far as possible, elementary and close to the original ideas in the papers by Merton [250], Black and Scholes [49].
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In this chapter we present some of the fundamental ideas of arbitrage pricing in continuous time, illustrating Black-Scholes theory from a point of view that is, as far as possible, elementary and close to the original ideas in the papers by Merton [250], Black and Scholes [49].
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The Black-Scholes Model in QuantLib
Wilmott, 2023Any remaining errors are our fault, not theirs.
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1995
Introduction We begin this chapter with a discussion of the concept of arbitrage, a concept which, in certain circumstances, allows us to establish precise relationships between prices and thence to determine them. We then discuss option strategies in general and use arbitrage, together with the model for asset price movements that we discussed in ...
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Introduction We begin this chapter with a discussion of the concept of arbitrage, a concept which, in certain circumstances, allows us to establish precise relationships between prices and thence to determine them. We then discuss option strategies in general and use arbitrage, together with the model for asset price movements that we discussed in ...
openaire +1 more source

