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1.
The Yang-Mills functional and Laplace's equation on quantum Heisenberg manifolds
by Kang, Sooran, Ph.D.  University of Colorado at Boulder. 2009: 137 pages; 3354600.
2.
Integral Equation Methods for the Heat Equation in Moving Geometry
by Wang, Jun, Ph.D.  New York University. 2017: 109 pages; 10618746.
3.
Lattice-Boltzmann Models for High-Order Partial Differential Equations
by Otomo, Hiroshi, Ph.D.  Tufts University. 2019: 124 pages; 13814332.
5.
Hölder regularity of solutions of generalized p-Laplacian type parabolic equations
by Hwang, Sukjung, Ph.D.  Iowa State University. 2012: 120 pages; 3539508.
6.
On the generalized Ince equation
by Moussa, Ridha, Ph.D.  The University of Wisconsin - Milwaukee. 2014: 195 pages; 3636427.
7.
Structural equation models estimation methods
by Nguyen, Hien D., M.S.  California State University, Long Beach. 2015: 108 pages; 1602758.
8.
Equation-oriented Modeling of Dividing Wall Columns
by Zhou, Jingsong, Ph.D.  Clarkson University. 2019: 284 pages; 13864557.
9.
Equation of state of silicate liquids
by Jing, Zhicheng, Ph.D.  Yale University. 2010: 191 pages; 3415354.
10.
Optimization problem for Klein-Gordon equation
by Luo, Qinghua, Ph.D.  The University of Oklahoma. 2012: 77 pages; 3544295.
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Recombinant Mythology as answer to the Anti-Life Equation
by Baisden, Gregory Scott, Ph.D.  Pacifica Graduate Institute. 2011: 451 pages; 3590362.
13.
Social Network Analysis in an Extended Structural Equation Modeling Framework
by Liu, Haiyan, Ph.D.  University of Notre Dame. 2018: 168 pages; 13836262.
14.
Balancing the equation: Do course variations in Algebra 1 provide equal student outcomes?
by Kenfield, Danielle M., Ed.D.  California State University, Fullerton. 2013: 91 pages; 3573279.
15.
A study of Korean students' creativity in science using structural equation modeling
by Jo, Son Mi, Ph.D.  The University of Arizona. 2009: 197 pages; 3355938.
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Exploring Polyamorous Resilience and Strength Factors: A Structural Equation Modeling Approach
by Witherspoon, Ryan G., Ph.D.  Alliant International University. 2018: 214 pages; 10841959.
18.
Multilevel Solution of the Discrete Screened Poisson Equation for Graph Partitioning
by Labra Bahena, Luis R., M.S.  California State University, Long Beach. 2017: 104 pages; 10638940.
19.
On the nonlinear Schrödinger equation with nonzero boundary conditions
by Fagerstrom, Emily, Ph.D.  State University of New York at Buffalo. 2015: 100 pages; 3714589.
20.
Analysis of a partial differential equation model for necrotizing enterocolitis
by Tronzo, Mark D., Ph.D.  University of Pittsburgh. 2014: 304 pages; 3582733.
21.
Nonlocal formulations of ideal fluids and applications
by Haut, T. H., Ph.D.  University of Colorado at Boulder. 2008: 113 pages; 3337184.
22.
The change equation: A correlation study of status quo bias in managers
by Chavez, Elisa, D.M.  University of Phoenix. 2011: 179 pages; 10017972.
23.
Novel Thawed Gaussian Methods for Solving Time-Dependent Schrödinger Equation
by Kong, Xiangmeng, Ph.D.  Yale University. 2017: 74 pages; 10633253.
27.
Uniqueness Properties in the Theory of Stochastic Differential Equations
by Gomez Henao, Alejandro, Ph.D.  University of Rochester. 2013: 56 pages; 3555025.
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Hybrid Deterministic/Monte Carlo Methods for Solving the Neutron Transport Equation and k-Eigenvalue Problem
by Willert, Jeffrey Alan, Ph.D.  North Carolina State University. 2013: 223 pages; 3575891.
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