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1.
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.
3.
Matroids and Convex Geometry in Combinatorics and Algebra
by Gotti, Felix, Ph.D.  University of California, Berkeley. 2019: 153 pages; 13883125.
4.
Extensions of Nonnegative Matrices
by AlBaidani, Mashael Mothabet H., Ph.D.  Washington State University. 2019: 83 pages; 13812370.
5.
Copositive programming: Separation and relaxations
by Dong, Hongbo, Ph.D.  The University of Iowa. 2011: 124 pages; 3494023.
6.
Geometric data structures
by Ishaque, Syed Muhammad Mashhood, Ph.D.  Tufts University. 2010: 120 pages; 3427478.
7.
Ionic emission from Taylor cones
by Castro Reina, Sergio, Ph.D.  Yale University. 2009: 163 pages; 3362197.
9.
Applications of Convex Optimization Methods in Selected Transceiver Design Problems
by Jacklin, Neil Alexander, Ph.D.  University of California, Davis. 2013: 88 pages; 3596896.
10.
Spectral abscissa optimization using polynomial stability conditions
by Cross, Jonathan A., Ph.D.  University of Washington. 2010: 201 pages; 3406832.
13.
Path curvatures on a convex roof
by Ford, Robert, Ph.D.  Auburn University. 2007: 40 pages; 3301923.
14.
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.
15.
Monongahela bone technology: A zooarchaeological approach to identity
by Dugas, Lisa M., M.A.  Indiana University of Pennsylvania. 2011: 311 pages; 1502623.
16.
Dynamics of convex cocompact subgroups of mapping class groups
by Gekhtman, Ilya, Ph.D.  The University of Chicago. 2014: 74 pages; 3628078.
17.
Convex optimization techniques and their application in hyperspectral video processing
by Gerhart, Torin, M.S.  California State University, Long Beach. 2013: 57 pages; 1527552.
18.
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.
19.
Optimal Algorithm to Cover a Convex Object Using Minimum Number of Directional Sensors
by Karande, Harshal Manohar, M.S.  California State University, Long Beach. 2019: 50 pages; 27545476.
23.
Insights into cone function from the “all-cone” neural retina leucine zipper null mouse
by Daniele, Lauren L., Ph.D.  University of Pennsylvania. 2007: 176 pages; 3261022.
24.
Topics in Sparse Recovery via Constrained Optimization: Least Sparsity, Solution Uniqueness, and Constrained Exact Recovery
by Mousavi, Seyedahmad, Ph.D.  University of Maryland, Baltimore County. 2019: 206 pages; 22623638.
26.
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.
27.
Duality and Data Dependence in Boosting
by Telgarsky, Matus, Ph.D.  University of California, San Diego. 2013: 194 pages; 3587597.
28.
Khovanskii-Gröbner Bases
by Ehrmann, Daniel James, Ph.D.  University of Pittsburgh. 2020: 84 pages; 27834094.
29.
Information, Analytic and Geometric Inequalities
by Liu, Shizhu, Ph.D.  New York University Tandon School of Engineering. 2018: 142 pages; 10813161.
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