2010•Encyclopedia of Quantitative FinanceRequires access

Black–Scholes Formula

Mark H. Davis

Open publisher page 12 citations

Abstract

Abstract This article describes and proves the Black–Scholes formula, the most famous formula in financial economics. Its relationship to partial differential equations is discussed, as well as the hedge parameters used in trading and an alternative form, the Black “forward” option pricing formula. Finally, the relationship of this theoretical formula to the practical world of option trading is discussed.

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What this paper is about

Abstract This article describes and proves the Black–Scholes formula, the most famous formula in financial economics. Its relationship to partial differential equations is discussed, as well as the hedge parameters used in trading and an alternative form, the Black “forward” option pricing formula. Finally, the relationship of this theoretical formula to the practical world of option trading is discussed.

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OpenAlex reports 12 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Abstract This article describes and proves the Black–Scholes formula, the most famous formula in financial economics. Its relationship to partial differential equations is discussed, as well as the hedge parameters used in trading and an alternative form, the Black “forward” option pricing formula. Finally, the relationship of this theoretical formula to the practical world of option trading is discussed.

Key concepts: Black–Scholes model, Hedge, Mathematics, Mathematical economics, Valuation of options, Differential (mechanical device), Partial differential equation, Economics

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