Each Greek letter of an option measures the sensitivity of an option price with respect to the change in the value of a given underlying parameter such as underlying asset’s price. This article provides simple derivations of often-used five Greek letters for European call and put options within the Balck-scholes model framework. Each proof of these Greek letters bypasses complicated mathematical calculations, it is relatively simple and easy to follow. Furthermore, some calculation examples for Greek letters have been given. Keywords: Black-Scholes option pricing model, Call option, Put option, Greek letter
Options are financial instruments designed to protect investors from the stock market randomness. In...
Investment is a saving activity with the aim of overcoming price increases or often called inflation...
This paper seeks to measure the ability of volatility innovations to improve options-pricing within ...
Derivatives are used in hedging European options against risks. The partial derivatives of the solut...
Theorists and academics often assume that the most important function of an option pricing model is ...
This paper has proposed new option Greeks and new upper and lower bounds for European and American o...
Starting in 1973 with publishing the paper The pricing of Options and Corporate Liabilities, Fischer...
Black-Scholes is a pricing model applied as the reference in the derivation of fair price—or the the...
In this research, we will look at derivatives as a function of accurately predicting risks and prici...
This paper constructs a closed-form generalization of the Black-Scholes model for the case where the...
Sensitivity analysis can be used to carry out hedging strategies. The sensitivity value measures how...
There has been introduced the Black-Scholes, Binomial, And Monte Carlo models, and for European opti...
AbstractThe aim of this paper is to study the Black-Scholes option pricing model. We discuss some de...
This paper presents the methodology used for Notre Dame University’s finance students to explain and...
We study the Greek (risk) parameters of a nonlinear Black-Scholes partial differential equation who...
Options are financial instruments designed to protect investors from the stock market randomness. In...
Investment is a saving activity with the aim of overcoming price increases or often called inflation...
This paper seeks to measure the ability of volatility innovations to improve options-pricing within ...
Derivatives are used in hedging European options against risks. The partial derivatives of the solut...
Theorists and academics often assume that the most important function of an option pricing model is ...
This paper has proposed new option Greeks and new upper and lower bounds for European and American o...
Starting in 1973 with publishing the paper The pricing of Options and Corporate Liabilities, Fischer...
Black-Scholes is a pricing model applied as the reference in the derivation of fair price—or the the...
In this research, we will look at derivatives as a function of accurately predicting risks and prici...
This paper constructs a closed-form generalization of the Black-Scholes model for the case where the...
Sensitivity analysis can be used to carry out hedging strategies. The sensitivity value measures how...
There has been introduced the Black-Scholes, Binomial, And Monte Carlo models, and for European opti...
AbstractThe aim of this paper is to study the Black-Scholes option pricing model. We discuss some de...
This paper presents the methodology used for Notre Dame University’s finance students to explain and...
We study the Greek (risk) parameters of a nonlinear Black-Scholes partial differential equation who...
Options are financial instruments designed to protect investors from the stock market randomness. In...
Investment is a saving activity with the aim of overcoming price increases or often called inflation...
This paper seeks to measure the ability of volatility innovations to improve options-pricing within ...