ICCK

kexiang Lin

Guizhou University of Finance and Economics

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Section 03

ICCK Publications

Open Access | Research Article | 28 November 2025 | Cited: Crossref logo  1 , Scopus 1
Dynamical Behavior of a Second-Order Exponential-Type Fuzzy Difference Equation with Quadratic Term
Journal of Mathematics and Interdisciplinary Applications | Volume 1, Issue 1: 29-50, 2025 | DOI: 10.62762/JMIA.2025.999827
Abstract
The paper discusses the dynamical characteristics of solutions to a model with quadratic term. More precisely, an exponential-type fuzzy difference equation is proposed as follows $$ a_{n+1}=\frac{D+Pe^{-a_n}}{T+a^2_{n-1}},\ \ n=0,1,\cdots ,$$ here $D, P, T$ and $a_0, a_{-1}$ belong to positive fuzzy numbers. This model can be used to characterize the diffusion modeling of a class of infectious diseases with uncertainty, such as the transmission prediction of dengue fever, monkeypox, and other infectious diseases. In addition, by highlighting the advantages of using Stefanini's the generalization of division of fuzzy number (it is also known as g-division) and constructing a Lyapunov functi... More >

Graphical Abstract
Dynamical Behavior of a Second-Order Exponential-Type Fuzzy Difference Equation with Quadratic Term