In this paper I will try to describe how the theory of stochastic processes and especially of stochastic differential equations has influenced option pricing theory. In my view, this is one of the best examples of the application of sophisticated mathematics to a purely economic, or financial, problem. This is not only because of the fact that the theory describes the economic phenomena very well, but merely since the main results are used in every day practice by market makers. I will discuss the pricing of options on stocks and bonds and mention some other examples
Using mathematical techniques at undergraduate level, an introduction to axiomatic probability theor...
This paper studies the equity premium and option pricing under the general equilibrium framework tak...
Le;vy processes form a wide and rich class of random process, and have many applications ranging fro...
In this work we will present a self-contained introduction to the option pricing problem. We will in...
In this work we will present a self-contained introduction to the option pricing problem. ...
Abstract After an overview of important developments of option pricing theory, this article describe...
This paper examines the structure of option valuation problems and develops a new technique for thei...
Thesis investigates the dynamics of financial markets. Nowadays, this is one of the emergent fields ...
The methodology of pricing financial derivatives, particularly stock options, was first introduced b...
Thesis investigates the dynamics of financial markets. Nowadays, this is one of the emergent fields ...
The Black-Scholes formula for pricing options on stocks and other securities has been generalized by...
The aim of this paper is to study Black-Scholes option pricing model using stochastic differential e...
Stochastic Calculus has been applied to the problem of pricing financial derivatives since 1973 when...
Non-equilibrium phenomena occur not only in the physical world, but also in finance. In this work, s...
Options are financial instruments designed to protect investors from the stock market randomness. In...
Using mathematical techniques at undergraduate level, an introduction to axiomatic probability theor...
This paper studies the equity premium and option pricing under the general equilibrium framework tak...
Le;vy processes form a wide and rich class of random process, and have many applications ranging fro...
In this work we will present a self-contained introduction to the option pricing problem. We will in...
In this work we will present a self-contained introduction to the option pricing problem. ...
Abstract After an overview of important developments of option pricing theory, this article describe...
This paper examines the structure of option valuation problems and develops a new technique for thei...
Thesis investigates the dynamics of financial markets. Nowadays, this is one of the emergent fields ...
The methodology of pricing financial derivatives, particularly stock options, was first introduced b...
Thesis investigates the dynamics of financial markets. Nowadays, this is one of the emergent fields ...
The Black-Scholes formula for pricing options on stocks and other securities has been generalized by...
The aim of this paper is to study Black-Scholes option pricing model using stochastic differential e...
Stochastic Calculus has been applied to the problem of pricing financial derivatives since 1973 when...
Non-equilibrium phenomena occur not only in the physical world, but also in finance. In this work, s...
Options are financial instruments designed to protect investors from the stock market randomness. In...
Using mathematical techniques at undergraduate level, an introduction to axiomatic probability theor...
This paper studies the equity premium and option pricing under the general equilibrium framework tak...
Le;vy processes form a wide and rich class of random process, and have many applications ranging fro...