Joseph M Landsberg
Affiliations: | Texas A & M University, College Station, TX, United States |
Area:
MathematicsWebsite:
https://www.math.tamu.edu/people/formalpg.php?user=jmlGoogle:
"Joseph M Landsberg"Parents
Sign in to add mentorRobert L. Bryant | grad student | 1990 | Duke | |
(Minimal Submanifolds Defined by First-Order Systems of PDE) |
Children
Sign in to add traineeLuke A. Oeding | grad student | 2009 | Texas A & M |
Ke Ye | grad student | 2012 | Texas A & M |
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Publications
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Conner A, Gesmundo F, Landsberg JM, et al. (2020) Towards a geometric approach to Strassen’s asymptotic rank conjecture Collectanea Mathematica. 1-24 |
Chiantini L, Ikenmeyer C, Landsberg JM, et al. (2019) The Geometry of Rank Decompositions of Matrix Multiplication I: 2x2 Matrices Experimental Mathematics. 28: 322-327 |
Ballard G, Ikenmeyer C, Landsberg JM, et al. (2019) The geometry of rank decompositions of matrix multiplication II: 3 × 3 matrices Journal of Pure and Applied Algebra. 223: 3205-3224 |
Chiantini L, Hauenstein JD, Ikenmeyer C, et al. (2018) Polynomials and the exponent of matrix multiplication Bulletin of the London Mathematical Society. 50: 369-389 |
Landsberg JM, Michałek M. (2018) A $2{\mathbf{n}}^2-{\text{log}}_2({\mathbf{n}})-1$ lower bound for the border rank of matrix multiplication International Mathematics Research Notices. 2018: 4722-4733 |
Landsberg JM. (2018) On the Geometry of Matrix Multiplication Notices of the American Mathematical Society. 65: 1 |
Efremenko K, Landsberg JM, Schenck H, et al. (2018) On minimal free resolutions of sub-permanents and other ideals arising in complexity theory Journal of Algebra. 503: 8-20 |
Landsberg JM, Michałek M. (2017) On the geometry of border rank algorithms for matrix multiplication and other tensors with symmetry Siam Journal On Applied Algebra and Geometry. 1: 2-19 |
Terán FD, Dopico FM, Landsberg JM. (2017) An explicit description of the irreducible components of the set of matrix pencils with bounded normal rank Linear Algebra and Its Applications. 520: 80-103 |
Landsberg JM, Ressayre N. (2017) Permanent v. determinant: an exponential lower bound assumingsymmetry and a potential path towards Valiant's conjecture Differential Geometry and Its Applications. 55: 146-166 |