Titlebook: Computational and Mathematical Models in Biology; Carla M.A. Pinto,Clara Mihaela Ionescu Book 2023 The Editor(s) (if applicable) and The A

压倒性胜利

,Lipschitz Quasistability of Impulsive Cohen–Grossberg Neural Network Models with Delays and Reactio results for Cohen–Grossberg delayed reaction-diffusion neural network models. In addition, the Lipschitz quasistability notion can contribute in studying of many impulsive control problems with variable impulsive perturbations as well as in the analysis of inverse problems.

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A Model-Based Optimal Distributed Predictive Management of Multidrug Infusion in Lung Cancer Patienl is a good candidate to mimic clinical practice and enables the use of time or dosage constraints required for personalized therapy. Some situations are discussed in terms of finding optimality at Nash equilibrium in specific situations related to patient response and drug effects.

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Fractional-Order Event-Based Control Meets Biomedical Applications, used together during surgical procedures to improve patient outcomes. By combining these techniques, physicians can provide more personalized and targeted anesthesia care for patients, which can lead to improved recovery times and reduced risk of complications. One potential solution is the use of

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Analysis of a Robust Fractional Order Multivariable Controller for Combined Anesthesia and Hemodyna

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Numerical Simulations for Viscous Reactive Micropolar Real Gas Flow, behavior at the microlevel. Describing microphenomena in this case was achieved through the introduction of a new hydrodynamic variable called microrotation. This work describes the micropolar gas model with special emphasis on the reactive micropolar gas, focusing on the initial boundary value pro

Dendritic-Cells

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Rate-Induced Tipping and Chaos in Models of Epidemics,lmost) periodically forced chaos. The most simple nonautonomous smooth compartment models in epidemiology cannot show such phenomena; on the one hand because for frozen parameters, they have a unique asymptotically stable equilibrium attracting all interior points, on the other hand because the dise

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,A Lotka–Volterra-Type Model Analyzed Through Different Techniques,. We show that the model is well-posed (nonnegativity of solutions and conservation law) and study the local stability using different methods. Firstly, we consider the continuous model, after which the numerical schemes of Euler and Mickens are investigated. Finally, the model is described using Ca