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1.
The folk theorem in repeated games with private monitoring
by Sugaya, Takuo, Ph.D.  Princeton University. 2012: 313 pages; 3522566.
2.
Dancing Within Taiwanese-ness: International Folk Dancing Communities in Taiwan and California
by Wu, Wei-Chi, Ph.D.  University of California, Riverside. 2018: 224 pages; 10935353.
3.
Essays in economic theory
by Deb, Joyee, Ph.D.  Northwestern University. 2008: 142 pages; 3303530.
4.
Galois theory and the Hilbert Irreducibility Theorem
by Adams, Damien, M.S.  San Jose State University. 2013: 118 pages; 1541481.
5.
The new traditionalists: Folk music, authenticity and modernity in Cold War America, 1958-1962
by Moore, Stephen, M.A.  California State University, Long Beach. 2011: 145 pages; 1499277.
6.
Sonata for Violin and Piano
by Kim, Seong Ae, Ph.D.  State University of New York at Stony Brook. 2013: 47 pages; 3589708.
8.
Cosmopolitan Folk: The Cultural Politics of the North American Folk Music Revival in Washington, D.C.
by Lorenz, Stephen Fox, Ph.D.  The George Washington University. 2014: 420 pages; 3615789.
9.
Weil-étale cohomology over local fields
by Karpuk, David A., Ph.D.  University of Maryland, College Park. 2012: 85 pages; 3517682.
10.
Relation algebras
by Mirin, Alison C., M.A.  Mills College. 2013: 147 pages; 1537718.
11.
An I/O-Complexity Lower Bound for All Recursive Matrix Multiplication Algorithms by Path-Routing
by Scott, Jacob N., Ph.D.  University of California, Berkeley. 2015: 113 pages; 10086162.
12.
Resplendent models generated by indiscernibles
by Lee, Whanki, Ph.D.  City University of New York. 2013: 88 pages; 3553132.
13.
Holomorphic Motions and Extremal Annuli
by Wang, Zhe, Ph.D.  City University of New York. 2011: 154 pages; 3481839.
14.
The Spherical Mean Value Operators on Euclidean and Hyperbolic Spaces
by Lim, Kyung-Taek, Ph.D.  Tufts University. 2012: 120 pages; 3546361.
15.
An explication of the Hilbert basis theorem and its relation to school mathematics
by Tse, Jasmine, M.S.  California State University, Long Beach. 2009: 66 pages; 1466156.
16.
Diophantine approximations by special points and applications to Dynamics and Geometry
by Dimitrov, Vesselin Atanasov, Ph.D.  Yale University. 2017: 109 pages; 10633241.
18.
Generalized Boole transformations with infinitely many singularities
by Chen, Yu-Yuan, Ph.D.  Indiana University. 2016: 90 pages; 10150137.
19.
Canonical correlation analysis of functional data
by King, David, Ph.D.  Arizona State University. 2009: 158 pages; 3380673.
20.
Random Graphs with Attribute Affinity
by Radcliffe, Mary L., Ph.D.  University of California, San Diego. 2012: 91 pages; 3511135.
22.
Potential Theory Methods for Some Nonlinear Elliptic Equations
by Seesanea, Adisak, Ph.D.  University of Missouri - Columbia. 2018: 88 pages; 13877169.
23.
24.
On commutativity of unbounded operators in Hilbert space
by Tian, Feng, Ph.D.  The University of Iowa. 2011: 127 pages; 3461243.
25.
Lagrange multipliers for set-valued functions when ordering cones have empty interior
by Tasset, Tiffany N., Ph.D.  University of Colorado at Boulder. 2010: 57 pages; 3419546.
26.
Character estimates and random walks on SU( n)
by Manack, Corey, Ph.D.  Indiana University. 2010: 101 pages; 3432193.
27.
Extension of Lyapunov's Convexity Theorem to Subranges
by Dai, Peng, Ph.D.  State University of New York at Stony Brook. 2011: 61 pages; 3477345.
28.
Epistemic democracy and political legitimacy
by Zhang, Sheng, Ph.D.  University of Missouri - Columbia. 2015: 136 pages; 10180781.
29.
Extensions of Morley's theorem
by Gordon, Richard Harvey, M.A.  San Jose State University. 1970: 122 pages; 1489311.
30.
Quantitative Combinatorial Geometry with Applications to Number Theory and Optimization
by La Haye, Reuben N., Ph.D.  University of California, Davis. 2016: 133 pages; 10165904.
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