Copyright © 2013 Jafar Sadeghi et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. In this paper, we consider the Black-Scholes (BS) equation for option pricing with constant volatility. Here, we con-struct the first-order Darboux transformation and the real valued condition of transformed potential for BS correspond-ing equation. In that case we also obtain the transformed of potential and wave function. Finally, we discuss the factori-zation method and investigate the supersymmetry aspect of such corresponding equation. Also we show that the first order equation is satisf...
In this paper we apply the innovative Laplace transformation method introduced by Sheen, Sloan, and ...
In this paper we provide an extensive classification of one and two dimensional diffusion processes ...
Options are financial instruments designed to protect investors from the stock market randomness. In...
Abstract: Several techniques of fundamental physics like quantum mechanics, field theory and related...
Options are financial derivatives on an underlying security. The Schrodinger and Heisenberg approach...
Options are financial derivatives on an underlying security. The Schrodinger and Heisenberg approach...
The objective of this thesis is to derive a version of the Black-Scholes formula in quantum calculus...
Copyright c © 2013 R. Agliardi et al. This is an open access article distributed under the Creative ...
In this paper we provide an extensive classification of one and two dimensional diffusion processes ...
Motivated by the work of Segal and Segal in \cite{5} on the Black-Scholes pricing formula in the qua...
Motivated by the work of Segal and Segal in \cite{5} on the Black-Scholes pricing formula in the qua...
Motivated by the work of Segal and Segal in \cite{5} on the Black-Scholes pricing formula in the qua...
M.Sc.The innovative work of Black and Scholes [1, 2] extended the mathematical understanding of the ...
M.Sc.The innovative work of Black and Scholes [1, 2] extended the mathematical understanding of the ...
In this paper we apply the innovative Laplace transformation method introduced by Sheen, Sloan, and ...
In this paper we apply the innovative Laplace transformation method introduced by Sheen, Sloan, and ...
In this paper we provide an extensive classification of one and two dimensional diffusion processes ...
Options are financial instruments designed to protect investors from the stock market randomness. In...
Abstract: Several techniques of fundamental physics like quantum mechanics, field theory and related...
Options are financial derivatives on an underlying security. The Schrodinger and Heisenberg approach...
Options are financial derivatives on an underlying security. The Schrodinger and Heisenberg approach...
The objective of this thesis is to derive a version of the Black-Scholes formula in quantum calculus...
Copyright c © 2013 R. Agliardi et al. This is an open access article distributed under the Creative ...
In this paper we provide an extensive classification of one and two dimensional diffusion processes ...
Motivated by the work of Segal and Segal in \cite{5} on the Black-Scholes pricing formula in the qua...
Motivated by the work of Segal and Segal in \cite{5} on the Black-Scholes pricing formula in the qua...
Motivated by the work of Segal and Segal in \cite{5} on the Black-Scholes pricing formula in the qua...
M.Sc.The innovative work of Black and Scholes [1, 2] extended the mathematical understanding of the ...
M.Sc.The innovative work of Black and Scholes [1, 2] extended the mathematical understanding of the ...
In this paper we apply the innovative Laplace transformation method introduced by Sheen, Sloan, and ...
In this paper we apply the innovative Laplace transformation method introduced by Sheen, Sloan, and ...
In this paper we provide an extensive classification of one and two dimensional diffusion processes ...
Options are financial instruments designed to protect investors from the stock market randomness. In...