The Use of mathematical structures: Modelling real phenomena
eBook - PDF

The Use of mathematical structures: Modelling real phenomena

  1. 429 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

The Use of mathematical structures: Modelling real phenomena

About this book

"The Use Of Mathematical Structures: Modelling Real Phenomena" is an edited book consisting of 16 contemporaneous open-access articles that are devoted to the mathematical modelling of natural phenomena. To summarize, this book is about the use of applied mathematics and mathematical analysis in the context of its applications to real-world problems. It includes a selection of real-world problems in fluid dynamics, mechanical engineering, biology, and biochemistry. The last chapters include the mathematical modelling of the COVID-19 virus. The intended audience of this book is undergraduate and graduate students, as well as junior researchers. The reader must have a good knowledge of ordinary differential equations, boundary value problems, fractional calculus, stability theory, and wavelets in order to fully understand the real-world problems and their mathematical modelling included in this book.

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Yes, you can access The Use of mathematical structures: Modelling real phenomena by Olga Moreira in PDF and/or ePUB format, as well as other popular books in Mathematics & Applied Mathematics. We have over one million books available in our catalogue for you to explore.

Information

Publisher
Arcler Press
Year
2023
eBook ISBN
9781774696972
Topic
Mathematics
Subtopic
Applied Mathematics
Index
Mathematics

Table of contents

  1. Cover
  2. Title Page
  3. Copyright
  4. DECLARATION
  5. ABOUT THE EDITOR
  6. TABLE OF CONTENTS
  7. List of Contributors
  8. List of Abbreviations
  9. Preface
  10. Chapter 1 Models, Structures, and the Explanatory Role of Mathematics in Empirical Science
  11. Chapter 2 The Real and the Mathematical in Quantum Modeling: From Principles to Models and from Models to Principles
  12. Chapter 3 The Nature and Mathematical Basis for Material Stability in the Chemical and Biological Worlds
  13. Chapter 4 A Riccati-Bernoulli sub-ODE method for Nonlinear Partial Differential Equations and its Application
  14. Chapter 5 Mathematical Modelling of Mantle Convection at a high Rayleigh number with Variable Viscosity and Viscous Dissipation
  15. Chapter 6 Extending the Persistent Primary Variable Algorithm to Simulate Non-Isothermal Two-Phase Two-Component Flow with Phase Change Phenomena
  16. Chapter 7 Modelling and Dynamic Characteristics for a Non-metal Pressurized Reservoir with Variable Volume
  17. Chapter 8 Dynamic Modelling and Natural Characteristic Analysis of Cycloid Ball Transmission Using Lumped Stiffness Method
  18. Chapter 9 Modelling of Flowslides and Debris Avalanches in Natural and Engineered Slopes: A Review
  19. Chapter 10 On Some Wavelet Solutions of Singular Differential Equations Arising in the Modeling of Chemical and Biochemical Phenomena
  20. Chapter 11 A Mathematical Analysis of Hopf-Bifurcation in a Prey-Predator Model with Nonlinear Functional Response
  21. Chapter 12 Multiscale Modelling Tool: Mathematical Modelling of Collective Behaviour Without the Maths
  22. Chapter 13 Effects of Greenhouse Gases and Hypoxia on the Population of Aquatic Species: A Fractional Mathematical Model
  23. Index
  24. Back Cover