Results 21 to 30 of about 79,639 (196)
In the finance market, it is well known that the price change of the underlying fractal transmission system can be modeled with the Black-Scholes equation.
Sivaporn Ampun, P. Sawangtong
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Novel ANN method for solving ordinary and fractional Black-Scholes equation [PDF]
The main aim of this study is to introduce a 2-layered artificial neural network (ANN) for solving the Black–Scholes partial differential equation (PDE) of either fractional or ordinary orders.
Saeed Bajalan, Nastaran Bajalan
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Numerical Approximation of Black-Scholes Equation
Summary: This study deals with the well-known Black-Scholes model in a complete financial market. We obtain numerical methods for European and exotic options, for one-asset and for two-assets models.
Dura, Gina, Moşneagu, Ana-Maria
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Lie symmetries of (1+2) nonautonomous evolution equations in Financial Mathematics
We analyse two classes of $(1+2)$ evolution equations which are of special interest in Financial Mathematics, namely the Two-dimensional Black-Scholes Equation and the equation for the Two-factor Commodities Problem.
Leach, P. G. L. +2 more
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On the solution of two-dimensional fractional Black–Scholes equation for European put option
The purpose of this paper was to investigate the dynamics of the option pricing in the market through the two-dimensional time fractional-order Black–Scholes equation for a European put option.
Din Prathumwan, Kamonchat Trachoo
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On nonlinear Black-Scholes equations
This paper revisits some solution methods for Black-Scholes equation and some of its nonlinear versions arising in option pricing theory.
AGLIARDI, ROSSELLA +2 more
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New symmetries of Black-Scholes equation
This work presents the comparison study between neural super-twisting sliding mode control (NSTSM) and adaptive-network-based fuzzy inference system-STSM (ANFIS-STSM) algorithm of the doubly fed induction generator (DFIG) controlled by direct power control (DPC). The mathematical model of the three-phase DFIG has been described. The descriptions of the
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Understanding How Dividends Affect Option Prices [PDF]
In this paper, we propose a pricing model for stock option valuation. The model is derived from the classical Black-Scholes option pricing equation via the application of the constant elasticity of variance (CEV) model with dividend yield.
Edeki, S.O. +2 more
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Symmetries of the Black-Scholes equation [PDF]
We determine the algebra of isovectors for the Black--Scholes equation. As a consequence, we obtain some previously unknown families of transformations on the solutions.
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On properties of solutions to Black–Scholes–Barenblatt equations [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xinpeng Li, Yiqing Lin, Weicheng Xu
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