Mathematical Modeling in Bioscience (eBook, ePUB)

Theory and Applications
Redaktion: Dutta, Hemen

• Format: ePub

Produktbeschreibung

Mathematical Modeling in Bioscience: Theory and Applications provides readers with the tools and techniques needed for mathematical modeling in bioscience through a wide range of novel and intriguing topics. The book concentrates on larger elements of mathematical modeling in bioscience, including topics such as modeling of the Topp-Leone new power generalized Weibull-G distribution family, vector-borne disease modeling, transmission modeling of SARS-COV-2 among other infectious diseases, pattern formulation models, compartmental models for HIV/AIDS transmission, population models, irrigation scheduling models, and predator-prey models. Readers will discover a variety of new methods, approaches, and techniques, as well as a wide range of applications demonstrating key concepts in bioscience modeling. The book provides a leading-edge resource for researchers in a variety of scientific fields who are interested in mathematical modeling, including mathematics, statistics, biology, biomedical engineering, computer science, and applied sciences. - Provides key concepts for advanced mathematical methods for modeling in bioscience - Includes statistical, delay, random, and stochastic mathematical models - Focuses on broader aspects of mathematical models in bioscience - Presents readers with several types of dynamic representative applications

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Produktdetails

• Verlag: Elsevier Science & Techn.
• Seitenzahl: 300
• Erscheinungstermin: 27. März 2025
• Englisch
• ISBN-13: 9780443154461
• Artikelnr.: 73728538

Inhaltsangabe

1. Analysis of the Impact of Time Delay Incorporation in Mathematical
Models of Cellular Population Dynamic
2. Alternatives food for predators: Elucidating their impact on a predation
model with Allee effect on prey
3. Modeling and analysis of an eco-epidemiological model with
Caputo-Fabrizio derivative
4. The Topp-Leone-Exponentiated Half Logistic-Generalized-G Family of
Distributions with Applications
5. A mathematical model for the dynamics of Visceral Leishmaniasis disease
with time delay
6. Fractalization through stochasticization processes in epileptic dynamics
7. Mathematical Model of Alzheimer Disease with Nonlocal and Nonsingular
derivative
8. From Bubble Nucleation to Oscillatory Denaturation: Understanding
Complex DNA Dynamics through Nonlinear Modeling
9. An inertial projective Mann algorithm for solving split equilibrium
problems with application to Parkinson’s disease screening