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1.
Good moduli spaces for Artin stacks
by Alper, Jarod, Ph.D.  Stanford University. 2008: 70 pages; 3313806.
2.
Geometric invariant theory and moduli spaces of pointed curves
by Swinarski, David, Ph.D.  Columbia University. 2008: 130 pages; 3305267.
3.
Classification and moduli spaces of surfaces of general type with pg = q =1.
by Ling, Songbo, Ph.D.  Universitaet Bayreuth (Germany). 2017: 10664232.
4.
Polyfolds of Lagrangian Floer Theory in All Genera
by Jemison, Michael Louis, Jr., Ph.D.  Princeton University. 2020: 314 pages; 27663451.
5.
Polyfolds and Persistence
by Filippenko, Benjamin, Ph.D.  University of California, Berkeley. 2019: 200 pages; 13901770.
6.
Cohomology of Configuration Spaces of Noncollinear Points in the Projective Plane
by O'Connor, Benjamin Garrett, Ph.D.  The University of Chicago. 2020: 51 pages; 27736392.
8.
Geometric cobordism categories
by Ayala, David, Ph.D.  Stanford University. 2009: 166 pages; 3364494.
9.
Computations of Heegaard Floer homology: Torus bundles, L-spaces, and correction terms
by Peters, Thomas David, Ph.D.  Columbia University. 2010: 88 pages; 3420883.
10.
Irreducible Components of the Space of Curves with Split Metacyclic Symmetry
by Weigl, Sascha Christian Carl, Dr.Nat.  Universitaet Bayreuth (Germany). 2016: 87 pages; 10735661.
11.
Density properties of Euler characteristic -2 surface group, PSL(2, R) character varieties
by Delgado, Robert, Ph.D.  University of Maryland, College Park. 2009: 100 pages; 3359372.
12.
Computable Continuous Structure Theory
by Moody, James Gardner, Ph.D.  University of California, Berkeley. 2019: 116 pages; 13881481.
13.
Worldsheet aspects of heterotic string compactifications
by McOrist, Jock, Ph.D.  The University of Chicago. 2009: 160 pages; 3369454.
14.
Limiting Mixed Hodge Theory and Nonabelian Hodge Theory for Nodal Curves
by Hao, Feng, Ph.D.  Purdue University. 2018: 92 pages; 10844977.
15.
Classical groups, integrals and Virasoro constraints
by Xu, Da, Ph.D.  The University of Iowa. 2010: 71 pages; 3409506.
16.
Structural Strength at Large Strain and under Softening Compression Damage
by Gattu, Mahendra, Ph.D.  Northwestern University. 2012: 114 pages; 3547840.
17.
On the Gromov-Witten Theory of P1-Bundles Over Ruled Surfaces
by Lownes, Eric, Ph.D.  University of Maryland, College Park. 2019: 87 pages; 13812667.
20.
A class of topologically free locally convex spaces and related group Hopf algebras
by Brauner, Kalman George, Jr., Ph.D.  University of California, Berkeley. 1972: 348 pages; 3270245.
21.
Optimal dual frames for erasures and discrete Gabor frames
by Lopez, Jerry, Ph.D.  University of Central Florida. 2009: 132 pages; 3357878.
22.
23.
Reverse converter design based on the New Chinese Remainder Theorem II using parallel prefix adders
by Sidda, Aditya, M.S.  California State University, Long Beach. 2016: 76 pages; 10182140.
24.
Aspects of flux compactification
by Liu, Tao, Ph.D.  University of Pennsylvania. 2007: 135 pages; 3261018.
25.
The Outside-In Method for Sustainable Design Within the Built Environment Spatial Layers
by Alnuaimi, Abdulla N., M.S.  The University of Arizona. 2017: 110 pages; 10281527.
26.
End user software product line support for smart spaces
by Tzeremes, Vasilios, Ph.D.  George Mason University. 2016: 287 pages; 10249280.
27.
Quantitative Embeddability and Connectivity in Metric Spaces
by Eriksson-Bique, Sylvester David, Ph.D.  New York University. 2017: 267 pages; 10261097.
28.
Ricci solitons and collapsed spaces
by Naber, Aaron C., Ph.D.  Princeton University. 2009: 117 pages; 3356751.
29.
On the torsion structure of elliptic curves over cubic number fields
by Wang, Jian, Ph.D.  University of Southern California. 2015: 63 pages; 3722897.
30.
Computation of Floer Invariant of (2; 2n)-Torus link Complement
by Lee, Jaepil, Ph.D.  State University of New York at Stony Brook. 2013: 79 pages; 3596400.
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