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10.
Novel residual-based large eddy simulation turbulence models for incompressible magnetohydrodynamics
by Sondak, David, Ph.D.  Rensselaer Polytechnic Institute. 2013: 234 pages; 3601031.
11.
Modeling travel demand and crashes at macroscopic and microscopic levels
by Duddu, Venkata Ramana, Ph.D.  The University of North Carolina at Charlotte. 2012: 96 pages; 3551920.
12.
An argument for the use of computer simulated models in philosophy
by Rines, Jason Russell, M.A.  The University of North Carolina at Charlotte. 2015: 62 pages; 1598081.
13.
Optimal designs for segmented polynomial regression models and web-based implementation of optimal design software
by Wu, XiangFeng, Ph.D.  State University of New York at Stony Brook. 2007: 81 pages; 3337619.
14.
Development and dissemination of computational methods for genome-scale modeling
by Ebrahim, Ali, Ph.D.  University of California, San Diego. 2016: 239 pages; 10128312.
16.
An Extended Linear Difference Model for Mortality Projection, with Applications to Japan
by Ishii, Futoshi, Ph.D.  University of California, Berkeley. 2014: 121 pages; 3686335.
17.
Modeling occurrence of the green salamander, aneides aeneus, in the blue ridge escarpment
by Hardman, Rebecca Hale, M.S.  Western Carolina University. 2014: 42 pages; 1570497.
18.
An empirical investigation of unscalable components in scaling models
by Braaten, Kristine N., Ph.D.  University of Maryland, College Park. 2009: 194 pages; 3359337.
21.
A dynamic hybrid RANS/LES modeling methodology for turbulent/transitional flow field prediction
by Alam, Mohammad Faridul, Ph.D.  Mississippi State University. 2013: 152 pages; 3603414.
23.
Borel Complexity of the Isomorphism Relation for O-minimal Theories
by Sahota, Davender Singh, Ph.D.  University of Illinois at Chicago. 2013: 61 pages; 3604080.
25.
Wave Propagation under Ice Covers
by Zhao, Xin, Ph.D.  Clarkson University. 2014: 196 pages; 3667183.
26.
Mathematical Models for the Etiology of Schizophrenia and White Matter Lesions
by Corbitt, Paul Timothy, Ph.D.  University of Maryland, Baltimore County. 2014: 358 pages; 3624344.
27.
Mathematical Modeling and Estimating Parameters for Type 1 Diabatic Rats by Using Artificial Neural Network Based Model Predictive Control
by Uzun, Guney, M.S.  Southern Illinois University at Edwardsville. 2019: 51 pages; 22589718.
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