Computational Radon Transport Mechanisms

Computational Radon Transport Mechanisms

1st Edition - January 1, 2023

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  • Author: Snehashish Chakraverty
  • Paperback ISBN: 9780128205655

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Description

Computational Radon Transport Mechanisms considers various mathematical modeling techniques for understanding radon transport mechanisms across various mediums, including soil, concrete and water. Clearly organized by types of problems, including steady and unsteady states, inverse problems, and uncertainty, the book provides clear solutions to understanding and analyzing radon transport mechanisms. In addition, the book considers recent advances that have proposed different analytical, semi-analytical, and numerical techniques to handle differential equations that govern radon diffusion-advection. As such, this book considers various mathematical models of radon transport. Covering various computational methods for modeling transport mechanisms in general and diffusion as well as advection equations in particular, this resource provides researchers working in environmental science, earth science, physics, chemistry, applied mathematics, and health with various analytical/numerical computational methods for solving different models governing radon transport.

Key Features

  • Describes radon transport mechanisms in various mediums
  • Provides a systematic understanding of mathematical formulations and numerical/analytical modeling of radon transport problems
  • Offers new, inverse approaches to estimate the parameters of radon transport

Readership

Scientists and researchers working in environmental science, earth science, physics, chemistry, applied mathematics, and health

Table of Contents

  • 1. Theory of Radon Transport Mechanism
    2. Basic Radon Transport Models in Various Mediums
    3. Review of Measurements of the Radon Transport Through Various Mediums
    4. Steady State Radon Transport Problems
    5. Unsteady State Radon Transport Problems
    6. Inverse Problems in Steady State Scenario
    7. Inverse Problems in Unsteady State Scenario
    8. Reviews and Concepts of Uncertainty
    9. Uncertain Steady State Radon Problems
    10. Uncertain Unsteady State Radon Problems
    11. Inverse Problems in Uncertain Radon Transport Mechanism

Product details

  • No. of pages: 250
  • Language: English
  • Copyright: © Elsevier 2029
  • Published: January 1, 2023
  • Imprint: Elsevier
  • Paperback ISBN: 9780128205655

About the Author

Snehashish Chakraverty

Dr. Snehashish Chakraverty has over thirty years of experience as a teacher and researcher. Currently, he is a Senior Professor in the Department of Mathematics (Applied Mathematics Group) at the National Institute of Technology Rourkela, Odisha, India. He has a Ph.D. from IIT Roorkee in Computer Science. Thereafter he did his post-doctoral research at Institute of Sound and Vibration Research (ISVR), University of Southampton, U.K. and at the Faculty of Engineering and Computer Science, Concordia University, Canada. He was also a visiting professor at Concordia and McGill Universities, Canada, and visiting professor at the University of Johannesburg, South Africa. He has authored/co-authored 14 books, published 315 research papers in journals and conferences, and has four more books in development. Dr. Chakraverty is on the Editorial Boards of various International Journals, Book Series and Conferences. Dr. Chakraverty is the Chief Editor of the International Journal of Fuzzy Computation and Modelling (IJFCM), Associate Editor of Computational Methods in Structural Engineering, Frontiers in Built Environment, and is the Guest Editor for several other journals. He was the President of the Section of Mathematical sciences (including Statistics) of the Indian Science Congress. His present research area includes Differential Equations (Ordinary, Partial and Fractional), Soft Computing and Machine Intelligence (Artificial Neural Network, Fuzzy and Interval Computations), Numerical Analysis, Mathematical Modeling, Uncertainty Modelling, Vibration and Inverse Vibration Problems.

Affiliations and Expertise

Full Professor, Department of Mathematics, Applied Mathematics Group, National Institute of Technology Rourkela, Rourkela, Odisha, India

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