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Mathematical modeling predicts disease recurrence in chronic neurological conditions, suggesting implications for treatment.
Encephalomyelitis disseminate is a common neurological condition impacting the central nervous system, leading to the development of lesions that spread over time and space. Our study presents a mathematical model that illustrates the disease's progression and likelihood of recurrence. Fractal and Fractional operators (FFOs) are deployed iteratively to explore the activity of actual problem. Furthermore, functional analysis is employed to validate the existence of distinct solutions of the proposed model's. We also conduct numerical simulations using Lagrangian interpolation technique and the Adams-Bashforth approximation method. They determine the logical consistency of the framework with various kernels and fractal-fractional operators. MATLAB(R2019a) is utilized to simulate numerical results that are represented graphically to investigate the behaviour of the model for different parameter values.
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Mlaiki et al. (2026) studied this question.
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