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1.
Multiple points of immersions
by Salikhov, Konstantin, Ph.D.  Brown University. 2010: 26 pages; 3430214.
2.
Galois theory and the Hilbert Irreducibility Theorem
by Adams, Damien, M.S.  San Jose State University. 2013: 118 pages; 1541481.
3.
A self-verifying theorem prover
by Davis, Jared Curran, Ph.D.  The University of Texas at Austin. 2009: 554 pages; 3407549.
4.
Extensions of Morley's theorem
by Gordon, Richard Harvey, M.A.  San Jose State University. 1970: 122 pages; 1489311.
6.
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.
7.
The Index Theorem for Quasi-Tori
by Chan, Tsz On Mario, Dr.Nat.  Universitaet Bayreuth (Germany). 2013: 45 pages; 10703709.
8.
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.
9.
On KK-Theory and a Theorem in Stable Uniqueness
by Foote, Richard D. L., M.S.  University of Louisiana at Lafayette. 2016: 57 pages; 10163279.
10.
11.
Classical three-body systems and the Kolmogorov-Arnold-Moser theorem
by Hill, James A., M.S.  California State University, Long Beach. 2012: 44 pages; 1517644.
12.
Conditions for deterministic limits of markov jump processes: The Kurtz theorem in chemistry
by Sedova, Ada, M.A.  State University of New York at Albany. 2015: 133 pages; 1588003.
13.
A modal logic for role-based access control within the HOL theorem prover
by Kosiyatrakul, Thumrongsak, Ph.D.  Syracuse University. 2010: 463 pages; 3429046.
14.
The folk theorem in repeated games with private monitoring
by Sugaya, Takuo, Ph.D.  Princeton University. 2012: 313 pages; 3522566.
15.
Skirting around the no-go theorem in measurement-based quantum computation
by Kyaw, Thi Ha, M.S.  National University of Singapore (Singapore). 2015: 66 pages; 10006091.
16.
Weil-étale cohomology over local fields
by Karpuk, David A., Ph.D.  University of Maryland, College Park. 2012: 85 pages; 3517682.
18.
Factorization via the Chinese Remainder Theorem: Computational methods to enhance rapid key processing and decryption
by Hines, Steven T., M.S.C.S.  California State University, Long Beach. 2012: 82 pages; 1522231.
19.
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.
21.
Information flow in stochastic optimal control and a stochastic representation theorem for Meyer-measurable processes
by Beßlich, David, Ph.D.  Technische Universitaet Berlin (Germany). 2019: 27552741.
22.
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.
23.
Some properties of full heaps
by McGregor-Dorsey, Zachary Strider, Ph.D.  University of Colorado at Boulder. 2013: 176 pages; 3562010.
24.
Coherent decompositions of p-adic Newton polygons for L-functions of exponential sums
by Le, Phong, Ph.D.  University of California, Irvine. 2009: 68 pages; 3355797.
25.
Geometric cobordism categories
by Ayala, David, Ph.D.  Stanford University. 2009: 166 pages; 3364494.
26.
Relation algebras
by Mirin, Alison C., M.A.  Mills College. 2013: 147 pages; 1537718.
27.
Program self -reference
by Moelius, Samuel E., III, Ph.D.  University of Delaware. 2009: 115 pages; 3360282.
29.
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.
30.
Roots of Polynomial Congruences
by Welsh, Matthew C, Ph.D.  Rutgers The State University of New Jersey, School of Graduate Studies. 2019: 89 pages; 13856719.
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