Masters Theses

Abstract

"Contaminant source release history is a necessary element of contaminant mass transport simulation in the saturated zone. The source release history is unknown at many sites, and many inverse models have been developed to define finite release histories. To define a likely domain of three source history parameters, a mass balancebased one dimensional approach is developed and tested by discretizing the spatial domain into bands. By incorporating the approach in a spreadsheet model, observed data is represented by both variable length and constant length bands of analysis. Each representation of observed data was tested to determine the most appropriate band geometry for improved model calibration and constant length bands results were more accurate than results of variable length bands. The source history parameter domains predicted by the model are then evaluated with Monte Carlo analysis. After datasets of artificial transport systems are developed and evaluated with the model, actual site data from a Superfund site is input to the model that provides reasonable results of the source history parameters. Limitations of the model require site characteristics that include negligible diffusion, a uniform regional flow field, and isotropic and homogeneous aquifer media"--Abstract, page iv.

Advisor(s)

Elmore, A. Curt

Committee Member(s)

Cawlfield, Jeffrey D.
Mendoza, Cesar

Department(s)

Geosciences and Geological and Petroleum Engineering

Degree Name

M.S. in Geological Engineering

Publisher

Missouri University of Science and Technology

Publication Date

Summer 2009

Journal article titles appearing in thesis/dissertation

  • Application of a mass balance-based stochastic transport model

Pagination

ix, 47 pages

Note about bibliography

Includes bibliographical references (page v).

Rights

© 2009 Benjamin Waldon Johnson, All rights reserved.

Document Type

Thesis - Open Access

File Type

text

Language

English

Library of Congress Subject Headings

Groundwater -- Pollution -- Mathematical models
Groundwater flow -- Mathematical models
Stochastic analysis

Thesis Number

T 9542

Print OCLC #

471806939

Electronic OCLC #

429918568

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