Many real-world phenomena exhibit multi-step behavior, demanding mathematical models capable of capturing complex interactions between distinct processes. While fractional-order models have been successfully applied to various systems, their inherent smoothness often limits their ability to accurately represent systems with discontinuous changes or ...
Hicham Saber +6 more
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Analysis of delay differential equations with dual caputo-type fractional derivatives using laplace transform methods. [PDF]
Boumaaza M +4 more
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An Inverse Problem for a Fractional Space-Time Diffusion Equation with Fractional Boundary Condition. [PDF]
Brociek R +4 more
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Mathematical modeling of tumor-immune dynamics: stability, control, and synchronization via fractional calculus and numerical optimization. [PDF]
Aderyani SR +3 more
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Multistability bifurcation analysis and transmission pathways for the dynamics of the infectious disease-cholera model with microbial expansion inducing the Allee effect in terms of Guassian noise and crossover effects. [PDF]
Raza MA +4 more
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Analytical investigation of soliton propagation in conformable fractional-order transmission line metamaterials. [PDF]
Almetwally EM +5 more
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Fractional-order stochastic delayed neural networks with impulses: mean square finite-time contractive synchronization. [PDF]
Palanisamy G +3 more
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Solutions behavior of mechanical oscillator equations with impulsive effects under Power Caputo fractional operator and its symmetric cases. [PDF]
Saber H +5 more
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Fuzzy-fractional modeling of cholera disease using real outbreak data of angola in caputo-TFN framework. [PDF]
Fatima Q +5 more
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Tail-Latency-Aware Federated Learning with Pinching Antenna: Latency, Participation, and Placement. [PDF]
Lin Y, Ding Z.
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