Mathematical Modeling and AI-Driven Computational Techniques for Epidemiology and Disease Dynamics
Editat de Sayooj Aby Jose, Jisha C.R., Olfa Boubakeren Limba Engleză Paperback – 27 feb 2026
- Presents advanced modeling techniques like fractional-order systems, stochastic analysis, and deep learning frameworks applied to real-world problems such as breast cancer, dengue, HBV, LSD, and COVID-19
- Provides practical solutions for disease control strategies, viscoelastic tissue modeling, and healthcare data security, fostering interdisciplinary applications of computational intelligence
- Offers a forward-looking perspective on the application of computational intelligence in healthcare, emphasizing sustainable monitoring and mitigation strategies
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Specificații
ISBN-13: 9780443332340
ISBN-10: 0443332347
Pagini: 300
Dimensiuni: 191 x 235 mm
Greutate: 0.45 kg
Editura: ELSEVIER SCIENCE
ISBN-10: 0443332347
Pagini: 300
Dimensiuni: 191 x 235 mm
Greutate: 0.45 kg
Editura: ELSEVIER SCIENCE
Cuprins
Part I: Classical and Fractional Approaches to Infectious Disease Modeling
1. Mathematical and AI-Based Approaches in Epidemiology: Foundations and Frontiers
2. Comparative Numerical Methods for Infectious Disease Dynamics: Application to SEIR-type Models
3. Fractional Order Modeling and Stability Analysis of Vector-Borne Diseases: Application to Japanese Encephalitis Transmission
4. Optimal Control of Infectious Diseases Using Fractional Calculus: Application to Dengue Control via Atangana–Baleanu Model
Part II: Artificial Intelligence and Advanced Modeling in Epidemiology
5. Eco-Epidemiological Modeling with Memory Effects: Application to Fear, Quarantine, and Prey–Predator Interactions via Mittag-Leffler Kernel
6. Stochastic Analysis of Epidemic Models Under Random Perturbations: Application to SIR and SIRS Dual Epidemics
7. Deep Learning-Based Optimal Control Frameworks in Epidemiology: Application to Dengue Transmission Prediction and Control
8. AI-Driven Fractional Order Models for Emerging Viral Epidemics: Application to Oropouche Virus Outbreak Forecasting
Part III: Mathematical, Statistical, and AI-Based Models in Biomedicine and Healthcare
9. Explainable AI and Computational Intelligence in Healthcare: Application to Clinical Decision Support and Personalized Medicine
10. Soft Computing Models of Biological Tissue Dynamics: Application to Viscoelastic Behavior of Biological Tissues
11. Mathematical Modeling of Cancer Progression: Application to Ductal Carcinoma of the Breast
12. Modeling Immune Response and Antiviral Therapy Dynamics: Application to HBV Infection in Hepatic and Extrahepatic Sites
13. Statistical Modeling and Evaluation of Polyherbal Formulations: Application to Management of Diabetic Foot Ulcers
14. Conclusion | Prospects in computational epidemiology: challenges and emerging directions
1. Mathematical and AI-Based Approaches in Epidemiology: Foundations and Frontiers
2. Comparative Numerical Methods for Infectious Disease Dynamics: Application to SEIR-type Models
3. Fractional Order Modeling and Stability Analysis of Vector-Borne Diseases: Application to Japanese Encephalitis Transmission
4. Optimal Control of Infectious Diseases Using Fractional Calculus: Application to Dengue Control via Atangana–Baleanu Model
Part II: Artificial Intelligence and Advanced Modeling in Epidemiology
5. Eco-Epidemiological Modeling with Memory Effects: Application to Fear, Quarantine, and Prey–Predator Interactions via Mittag-Leffler Kernel
6. Stochastic Analysis of Epidemic Models Under Random Perturbations: Application to SIR and SIRS Dual Epidemics
7. Deep Learning-Based Optimal Control Frameworks in Epidemiology: Application to Dengue Transmission Prediction and Control
8. AI-Driven Fractional Order Models for Emerging Viral Epidemics: Application to Oropouche Virus Outbreak Forecasting
Part III: Mathematical, Statistical, and AI-Based Models in Biomedicine and Healthcare
9. Explainable AI and Computational Intelligence in Healthcare: Application to Clinical Decision Support and Personalized Medicine
10. Soft Computing Models of Biological Tissue Dynamics: Application to Viscoelastic Behavior of Biological Tissues
11. Mathematical Modeling of Cancer Progression: Application to Ductal Carcinoma of the Breast
12. Modeling Immune Response and Antiviral Therapy Dynamics: Application to HBV Infection in Hepatic and Extrahepatic Sites
13. Statistical Modeling and Evaluation of Polyherbal Formulations: Application to Management of Diabetic Foot Ulcers
14. Conclusion | Prospects in computational epidemiology: challenges and emerging directions