Analysis and control of financial stability based on non-linear differential dynamical systems

As a complex system with multi-body interactions, the financial market functions in accordance with the non-linear differential dynamical system characteristics and properties. Although the financial market is a complex system with multiple constraints and perturbations, it is subject to a number of universal laws. This paper introduces fractional-order non-linear differential dynamical systems as a means of modeling and analyzing financial stability, as well as exploring the dynamical characteristics and large-time behavior of complex financial systems. Empirical simulation analysis and testing of econometrics serve to verify the scientific validity of this stochastic process.

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Publication Details

Journal
Thermal Science
Published
2025-01-01
DOI
https://doi.org/10.2298/tsci2503783d
Primary Topic
Complex Systems and Time Series Analysis
Type
article
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0.00
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article

Analysis and control of financial stability based on non-linear differential dynamical systems

Zihao Deng
Thermal Science
Complex Systems and Time Series Analysis
article

Analysis and control of financial stability based on non-linear differential dynamical systems

Zihao Deng
article en

Abstract

As a complex system with multi-body interactions, the financial market functions in accordance with the non-linear differential dynamical system characteristics and properties. Although the financial market is a complex system with multiple constraints and perturbations, it is subject to a number of universal laws. This paper introduces fractional-order non-linear differential dynamical systems as a means of modeling and analyzing financial stability, as well as exploring the dynamical characteristics and large-time behavior of complex financial systems. Empirical simulation analysis and testing of econometrics serve to verify the scientific validity of this stochastic process.

Thermal ScienceVol. 29(3 Part A)
National Technical University "Kharkiv Polytechnic Institute" (UA)
Openalex Percentile: Top 80%
Complex Systems and Time Series Analysis
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