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1.
A Study of Equivalence of SUSY Theories Using Adinkras and Super Virasoro Algebras
by Chappell, Isaac Samuel, II, Ph.D.  University of Maryland, College Park. 2012: 113 pages; 3553299.
2.
Classical groups, integrals and Virasoro constraints
by Xu, Da, Ph.D.  The University of Iowa. 2010: 71 pages; 3409506.
3.
Handheld computer algebra systems in the pre-algebra classroom
by Gantz, Linda Ann Galofaro, Ph.D.  George Mason University. 2010: 316 pages; 3406562.
7.
The Impact of a Short-Term Review Treatment Program on Student Success in a College Algebra Course
by Hopf, Frances Clementi, Ph.D.  University of South Florida. 2011: 138 pages; 3465422.
8.
Torus-Invariant Prime Spectra of Affine Quantum Nilpotent Lie Algebras
by Nowlin, Christopher Ryan, Ph.D.  University of California, Santa Barbara. 2010: 212 pages; 3428005.
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10.
Outcomes of Placing Low Performing Eighth Grade Students in Algebra Content Courses
by Taylor, Donald Joseph, Ed.D.  University of California, Davis. 2011: 124 pages; 3474480.
11.
Incidence Hopf algebras: Antipodes, forest formulas, and noncrossing partitions
by Einziger, Hillary, Ph.D.  The George Washington University. 2010: 111 pages; 3417955.
13.
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.
14.
CoZinbiel Hopf algebras in combinatorics
by Fisher, Forest, Ph.D.  The George Washington University. 2010: 127 pages; 3413601.
15.
A SMART approach to THRIVE in mathematics: A study of the relationship of attitude and achievement
by Cleaver, Vanessa E., Ed.D.  University of Arkansas at Little Rock. 2010: 151 pages; 3465683.
17.
Covariant Methods for Superconformal Field Theories
by Li, Daliang, Ph.D.  Yale University. 2015: 116 pages; 10012507.
20.
On the E2 structure of cochains
by Young, Justin, Ph.D.  Indiana University. 2012: 87 pages; 3522671.
21.
Provably Efficient Algorithms for Numerical Tensor Algebra
by Solomonik, Edgar, Ph.D.  University of California, Berkeley. 2014: 256 pages; 3686016.
22.
Homological invariants in the representation theory of finite dimensional algebras
by Howard, Thomas Troy, Ph.D.  University of California, Santa Barbara. 2011: 107 pages; 3473754.
23.
Matroids and Convex Geometry in Combinatorics and Algebra
by Gotti, Felix, Ph.D.  University of California, Berkeley. 2019: 153 pages; 13883125.
24.
Excursions into Algebra and Combinatorics at q = 0
by Denton, Tom, Ph.D.  University of California, Davis. 2011: 140 pages; 3482117.
25.
Algorithmic Music Composition Using Linear Algebra
by Yelkenci, Serhat, M.S.  Southern Illinois University at Edwardsville. 2017: 67 pages; 10275073.
26.
Community college developmental education students' understanding of foundational fraction concepts
by Alexander, Cathleen Marie, Ph.D.  University of California, Davis. 2013: 207 pages; 3614168.
27.
On the Cooperations Algebra for the Second Brown-Peterson Spectrum at the Prime 2
by Culver, Dominic Leon, Ph.D.  University of Notre Dame. 2017: 73 pages; 13836442.
28.
An evaluation of an online algebra homework help -seeking system
by Li, Yuan-Ling, Ed.D.  University of Southern California. 2008: 201 pages; 3341908.
29.
In concert: The relationship between middle school formal music instruction and adolescent algebra achievement
by Helmrich, Barbara H., Ph.D.  College of Notre Dame of Maryland. 2008: 262 pages; 3302711.
30.
Kinesthetic learning in algebra and its effects on students' achievement and disposition toward mathemathics
by Horning, Christy L., M.A.  California State University, Long Beach. 2017: 65 pages; 10254824.
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