Introduction to Groundwater Modeling: Finite Difference and Finite Element Methods / Edition 1

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Overview

This book covers both finite difference and finite element methods and includes practical sample programs that demonstrate theoretical points described in the text. Each chapter is followed by problems, notes, and references to additional information. This volume will be indispensable to students in introductory groundwater modeling courses as well as to groundwater professionals wishing to gain a complete introduction to this vital subject.

Audience: Graduate students in groundwater hydrology courses.

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Editorial Reviews

From the Publisher
Reviews of the Casebound Edition
"It can be readily understood by all newcomers to numerical methods requiring only basic mathematical techniques...Short FORTRAN-computer programs for almost every problem...is a great advantage to the book...This book is as good as a complete and very detailed university course."
-Journal of Geophysics
"Very timely...The authors have succeeded in avoiding complex formulated expressions without losing mathematical consistency...This introduced textbook..will be very useful in the development of collegehydrogeology courses."
-Groundwater Modeling Newsletter
"A clear, concise little volume on a subject that has needed for such a treatment. It provides the best introduction to date on the most important tool of groundwater hydrology, the computer model."
-Choice
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Product Details

  • ISBN-13: 9780127345857
  • Publisher: Elsevier Science
  • Publication date: 6/28/1995
  • Edition description: Reissue
  • Edition number: 1
  • Pages: 237
  • Product dimensions: 6.50 (w) x 9.20 (h) x 0.70 (d)

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Table of Contents

Introduction: Models. Physics of Groundwater Flow. Laplaces Equation. Regional Groundwater Flow System. Finite Differences: Steady State Flow (Laplaces Equation): Differences for Derivatives. Iterative Methods. Gauss—Seidel Computer Program. Boundary Conditions. Finite Differences: Steady State Flow (Poissons Equation): Poissons Equation. Island Recharge. Finite Difference Models. Unconfined Aquifer with Dupuit Assumptions. Validity of a Numerical Solution. Finite Differences: Transient Flow: Transient Flow Equation. Explicit Finite Difference Approximation. Implicit Finite Difference Approximation. Unconfined Aquifer with Dupuit Assumptions. Other Solution Methods. Matrix Notation. Tridiagonal Matrices. Alternating Direction Implicit (ADI) Method. Prickett—Lonnquist and Trescott—Pinder—Larson Models. Calibration and Verification. Finite Elements: Steady-State Flow: Galerkins Method. Triangular Elements. Assembly of ConductanceMatrix. Boundary Conditions. Finite Element Computer Program. Region-Near-a-Well Example. Seepage through a Dam. Poissons Equation. Finite Elements: Transient Flow: Galerkins Method. Rectangular Element. Assembly of Matrix Differential Equation. Solving the Matrix Differential Equation. Computer Program for Reservoir Problem. Advective—Dispersive Transport: Dispersion. Solute Transport Equation. Finite Element Example: Solute Dispersion in Uniform Flow Field. Concluding Remarks. Appendixes: Anisotropy and Tensors. Variational Method. Isoparametric Quadrilateral Elements. Analogies. Glossary of Symbols. References. Index.
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