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    Introduction to Tsallis Entropy Theory in Water Engineering

    Posted By: ksveta6
    Introduction to Tsallis Entropy Theory in Water Engineering

    Introduction to Tsallis Entropy Theory in Water Engineering by Vijay P. Singh
    2015 | ISBN: 1498736602 | English | 456 pages | PDF | 12 MB

    Focuses On an Emerging Field in Water Engineering

    A broad treatment of the Tsallis entropy theory presented from a water resources engineering point of view, Introduction to Tsallis Entropy Theory in Water Engineering fills a growing need for material on this theory and its relevant applications in the area of water engineering. This self-contained text includes several solved examples, and requires only a basic knowledge of mathematics and probability theory. Divided into four parts, the book begins with a detailed discussion of Tsallis entropy, moves on to hydraulics, expounds on the subject of hydrology, and ends with broad coverage on a wide variety of areas in water engineering.

    The author addresses:

    The Tsallis entropy theory for both discrete and continuous variables
    The procedure for deriving probability distributions
    One-dimensional velocity distributions
    Two-dimensional velocity distributions
    Methods for determining sediment concentration
    Sediment discharge
    Stage–discharge rating curve
    Precipitation variability
    Infiltration and the derivation of infiltration equations
    An introduction to soil moisture, soil moisture profiles, and their estimation
    Flow duration curves
    The eco-index and indicators of hydrologic alteration (IHA)
    Measures of redundancy for water distribution networks, and more

    Introduction to Tsallis Entropy Theory in Water Engineering examines the basic concepts of the Tsallis entropy theory, and considers its current applications and potential for future use. This book advances further research on water engineering, hydrologic sciences, environmental sciences, and water resources engineering as they relate to the Tsallis entropy theory.