Black–Scholes model

GPTKB entity

Statements (51)
Predicate Object
gptkbp:instanceOf gptkb:logic
gptkbp:alsoKnownAs gptkb:Black–Scholes–Merton_model
gptkbp:appliesTo gptkb:European_options
gptkbp:assumes no taxes
constant risk-free interest rate
constant volatility
frictionless markets
lognormal distribution of stock prices
no arbitrage
no dividends
no transaction costs
continuous trading
liquid markets
borrowing and lending at risk-free rate
short selling allowed
gptkbp:category quantitative finance
financial mathematics
option pricing models
gptkbp:compatibleWith American options (without modification)
gptkbp:field finance
mathematical finance
gptkbp:form gptkb:stochastic_process
gptkb:Ito's_lemma
volatility
risk-free interest rate
stock price
strike price
time to maturity
gptkbp:formedBy gptkb:Robert_C._Merton
gptkb:Myron_Scholes
gptkb:Fischer_Black
https://www.w3.org/2000/01/rdf-schema#label Black–Scholes model
gptkbp:influenced risk management
hedging strategies
modern financial derivatives markets
gptkbp:NobelPrizeYear gptkb:Robert_C._Merton
gptkb:Economic_Sciences
gptkb:Myron_Scholes
1997
gptkbp:publicationYear 1973
gptkbp:publishedIn gptkb:Journal_of_Political_Economy
gptkbp:relatedTo gptkb:Greeks_(finance)
gptkb:Black–Scholes_equation
binomial options pricing model
gptkbp:solvedBy partial differential equations
closed-form solution
gptkbp:usedFor option pricing
derivative pricing
gptkbp:bfsParent gptkb:Black–Scholes_formula
gptkb:Black–Scholes_model_with_dividends
gptkbp:bfsLayer 7