Modelling Hydrology,Hydraulics and Contaminant Transport Systems in Python

Modelling Hydrology,Hydraulics and Contaminant Transport Systems in Python
Author:Dhrubajyoti Sen,Soumendra Nath Kuiry
pages 页数:184 pages
Edition 版次:1
Publisher Finelybook 出版社:CRC Press
Publication Date:2021-11-19
ISBN-10 书号:0367255782
ISBN-13 书号:9780367255787

Book Description
This book covers theoretical aspects of the physical processes,derivation of the governing equations and their solutions. It focusses on hydraulics,hydrology,and contaminant transport,including implementation of computer codes with practical examples. Python-based computer codes for all the solution approaches are provided for better understanding and easy implementation. The mathematical models are demonstrated through applications and the results are analyzed through data tables,plots,and comparison with analytical and experimental data. The concepts are used to solve practical applications like surface and ground water flow,flood routing,crop water requirement and irrigation scheduling.

Combines the area of computational hydraulics,hydrology,and water resources engineering with Python
Gives deep description of the basic equations and the numerical solutions of both 1D and 2D problems including the numerical codes
Includes step-Author:-step translation of numerical algorithms in computer codes with focus on learners and practitioners
Demonstration of theory,mathematical models through practical applications
Analysis of each example through data tables,plots,and correlation with reality
This book is aimed at senior undergraduates and graduate students in Civil Engineering,Coastal Engineering,Hydrology,and Water Resources Engineering.
Table of Contents
1. Introduction to modelling in hydrology,hydraulics and contaminant transport. 2. Nonlinear and simultaneous equations. 3. Ordinary differential equations. 4. Partial differential equations in surface hydrology,free surface flows and ideal fluid flows. 5. Partial differential equations in subsurface flows. 6. Partial differential equations in contaminant transport. 7. Simple data-based models.


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