Results 191 to 200 of about 402,189 (237)
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CAUCHY
The classical Black-Scholes model is widely used in option pricing but relies on idealized assumptions such as constant volatility and memoryless market dynamics, which limit its accuracy in capturing real-world financial behavior.
Elza Rahma Dihna, E. Rusyaman, S. Sukono
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The classical Black-Scholes model is widely used in option pricing but relies on idealized assumptions such as constant volatility and memoryless market dynamics, which limit its accuracy in capturing real-world financial behavior.
Elza Rahma Dihna, E. Rusyaman, S. Sukono
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arXiv.org
The time-fractional Black-Scholes equation (TFBSE) is intended to price the options for which the underlying price fluctuates within a correlated fractal transmission system. Although the TFBSE is an influential approach for grasping the long-term memory
V. Nizamudheen +3 more
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The time-fractional Black-Scholes equation (TFBSE) is intended to price the options for which the underlying price fluctuates within a correlated fractal transmission system. Although the TFBSE is an influential approach for grasping the long-term memory
V. Nizamudheen +3 more
semanticscholar +1 more source
, 2020
This paper is concerned with the design of a high order numerical approach based on a uniform mesh for efficient numerical solution of time-fractional Black-Scholes equation, governing European options.
P. Roul
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This paper is concerned with the design of a high order numerical approach based on a uniform mesh for efficient numerical solution of time-fractional Black-Scholes equation, governing European options.
P. Roul
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Journal of Applied Analysis
The Black–Scholes equation is an important analytical tool for option pricing in finance. This paper discusses the Lie symmetry analysis of the time fractional Black–Scholes equation derived by the fractional Brownian motion.
Jicheng Yu
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The Black–Scholes equation is an important analytical tool for option pricing in finance. This paper discusses the Lie symmetry analysis of the time fractional Black–Scholes equation derived by the fractional Brownian motion.
Jicheng Yu
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A wavelet collocation method for fractional Black–Scholes equations by subdiffusive model
Numerical Methods for Partial Differential EquationsIn this investigation, we propose a numerical method based on the fractional‐order generalized Taylor wavelets (FGTW) for option pricing and the fractional Black–Scholes equations.
Davood Damircheli, M. Razzaghi
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Mathematical methods in the applied sciences
This paper studies simultaneous inversion of initial value and source term of a time‐fractional Black‐Scholes equation. This problem is ill‐posed, and we use Tikhonov regularization method to solve it.
Hanghang Wu, Hongqi Yang
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This paper studies simultaneous inversion of initial value and source term of a time‐fractional Black‐Scholes equation. This problem is ill‐posed, and we use Tikhonov regularization method to solve it.
Hanghang Wu, Hongqi Yang
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Engineering computations
PurposeFinancial mathematics is one of the most rapidly evolving fields in today’s banking and cooperative industries. In the current study, a new fractional differentiation operator with a nonsingular kernel based on the Robotnov fractional exponential ...
Surath Ghosh
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PurposeFinancial mathematics is one of the most rapidly evolving fields in today’s banking and cooperative industries. In the current study, a new fractional differentiation operator with a nonsingular kernel based on the Robotnov fractional exponential ...
Surath Ghosh
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A compact finite difference scheme for solving fractional Black-Scholes option pricing model
Journal of Inequalities and ApplicationsYuelong Feng +3 more
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