Application of Two-Dimensional Fibonacci Wavelets in Fractional Partial Differential Equations Arising in the Financial Market
Published 2022 View Full Article
- Home
- Publications
- Publication Search
- Publication Details
Title
Application of Two-Dimensional Fibonacci Wavelets in Fractional Partial Differential Equations Arising in the Financial Market
Authors
Keywords
-
Journal
International Journal of Applied and Computational Mathematics
Volume 8, Issue 3, Pages -
Publisher
Springer Science and Business Media LLC
Online
2022-05-10
DOI
10.1007/s40819-022-01329-x
References
Ask authors/readers for more resources
Related references
Note: Only part of the references are listed.- Hyperchaotic behaviors, optimal control, and synchronization of a nonautonomous cardiac conduction system
- (2021) Dumitru Baleanu et al. Advances in Difference Equations
- On a nonlinear dynamical system with both chaotic and nonchaotic behaviors: a new fractional analysis and control
- (2021) Dumitru Baleanu et al. Advances in Difference Equations
- A nonstandard finite difference scheme for the modeling and nonidentical synchronization of a novel fractional chaotic system
- (2021) Dumitru Baleanu et al. Advances in Difference Equations
- General Lagrange scaling functions: application in general model of variable order fractional partial differential equations
- (2021) Sedigheh Sabermahani et al. COMPUTATIONAL & APPLIED MATHEMATICS
- Two-dimensional Müntz–Legendre hybrid functions: theory and applications for solving fractional-order partial differential equations
- (2020) Sedigheh Sabermahani et al. computational and applied mathematics
- A novel numerical scheme for a time fractional Black–Scholes equation
- (2020) Mianfu She et al. Journal of Applied Mathematics and Computing
- General Lagrange-hybrid functions and numerical solution of differential equations containing piecewise constant delays with bibliometric analysis
- (2020) Sedigheh Sabermahani et al. APPLIED MATHEMATICS AND COMPUTATION
- A Computational Method Based on the Moving Least-Squares Approach for Pricing Double Barrier Options in a Time-Fractional Black–Scholes Model
- (2019) Ahmad Golbabai et al. Computational Economics
- Fibonacci wavelets and their applications for solving two classes of time‐varying delay problems
- (2019) Sedigheh Sabermahani et al. OPTIMAL CONTROL APPLICATIONS & METHODS
- Numerical analysis of time fractional Black–Scholes European option pricing model arising in financial market
- (2019) Ahmad Golbabai et al. computational and applied mathematics
- Müntz-Legendre wavelet operational matrix of fractional-order integration and its applications for solving the fractional pantograph differential equations
- (2017) P. Rahimkhani et al. NUMERICAL ALGORITHMS
- Numerical approach based on fractional-order Lagrange polynomials for solving a class of fractional differential equations
- (2017) S. Sabermahani et al. computational and applied mathematics
- Numerical solution of the time fractional Black–Scholes model governing European options
- (2016) H. Zhang et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
- Homotopy Perturbation Method for Fractional Black-Scholes European Option Pricing Equations Using Sumudu Transform
- (2013) Asma Ali Elbeleze et al. MATHEMATICAL PROBLEMS IN ENGINEERING
- Numerical solution of a class of two-dimensional nonlinear Volterra integral equations using Legendre polynomials
- (2012) S. Nemati et al. JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS
- Preface Recent advances in actuarial and financial mathematics
- (2010) Alejandro Balbás et al. Revista de la Real Academia de Ciencias Exactas Fisicas y Naturales Serie A-Matematicas
- Derivation and solutions of some fractional Black–Scholes equations in coarse-grained space and time. Application to Merton’s optimal portfolio
- (2009) Guy Jumarie COMPUTERS & MATHEMATICS WITH APPLICATIONS
- On k-Fibonacci sequences and polynomials and their derivatives
- (2007) Sergio Falcón et al. CHAOS SOLITONS & FRACTALS
- Stock exchange fractional dynamics defined as fractional exponential growth driven by (usual) Gaussian white noise. Application to fractional Black–Scholes equations
- (2007) Guy Jumarie INSURANCE MATHEMATICS & ECONOMICS
Find the ideal target journal for your manuscript
Explore over 38,000 international journals covering a vast array of academic fields.
SearchCreate your own webinar
Interested in hosting your own webinar? Check the schedule and propose your idea to the Peeref Content Team.
Create Now