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1.
Algorithms in Elliptic Curve Cryptography
by Hutchinson, Aaron, Ph.D.  Florida Atlantic University. 2018: 148 pages; 10980188.
2.
Commutative endomorphism rings of simple abelian varieties over finite fields
by Bradford, Jeremy, Ph.D.  University of Maryland, College Park. 2012: 78 pages; 3557641.
3.
Space-time Codes, Non-associative Division Algebras, and Elliptic Curves
by Limburg, Steve, Ph.D.  University of Colorado at Boulder. 2012: 98 pages; 3508132.
5.
Canonical Surfaces and Hypersurfaces in in Abelian Varieties
by Cesarano, Luca, Ph.D.  Universitaet Bayreuth (Germany). 2018: 92 pages; 10870161.
6.
Towards an unconditional proof of the André-Oort Conjecture and surrounding problems
by Tsimerman, Jacob, Ph.D.  Princeton University. 2011: 104 pages; 3463338.
7.
Limiting Mixed Hodge Theory and Nonabelian Hodge Theory for Nodal Curves
by Hao, Feng, Ph.D.  Purdue University. 2018: 92 pages; 10844977.
8.
On the torsion structure of elliptic curves over cubic number fields
by Wang, Jian, Ph.D.  University of Southern California. 2015: 63 pages; 3722897.
9.
Discrete dynamics over finite fields
by Park, Jang-Woo, Ph.D.  Clemson University. 2009: 94 pages; 3369446.
10.
Whole-book recognition
by Xiu, Pingping, Ph.D.  Lehigh University. 2011: 172 pages; 3439862.
11.
A Comparative Study of Lattice Based Algorithms for Post Quantum Computing
by Easttom, William Charles, II, D.B.A.  Capitol Technology University. 2018: 141 pages; 13901281.
12.
Computing Canonical Heights on Jacobians
by Müller, Jan Steffen, Dr.Nat.  Universitaet Bayreuth (Germany). 2010: 249 pages; 27600523.
13.
Algebraic Modular Forms on SO5(Q) and the Computation of Paramodular Forms
by Ladd, Watson Bernard, Ph.D.  University of California, Berkeley. 2018: 46 pages; 10817152.
14.
Motivic integral of K3 surfaces over a non-archimedean field
by Stewart, Allen J., Ph.D.  University of Oregon. 2014: 80 pages; 3640309.
15.
Extending Oda's Theorem to Curves with Ordinary Singularities
by Taylor, J. David, Ph.D.  The University of Arizona. 2020: 163 pages; 28026225.
16.
On Elliptic Curves, the ABC Conjecture, and Polynomial Threshold Functions
by Kane, Daniel Mertz, Ph.D.  Harvard University. 2011: 334 pages; 3462779.
1 - 16 of 16 displayed.
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