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Matroid, Inc. is a computer vision company that offers a platform for creating computer vision models, called detectors, to search visual media for objects
Matroid,_Inc.
Direct sum of uniform matroids
In mathematics, a partition matroid or partitional matroid is a matroid that is a direct sum of uniform matroids. It is defined over a base set in which
Partition_matroid
Subdivision into few independent sets
Matroid partitioning is a problem arising in the mathematical study of matroids and in the design and analysis of algorithms. Its goal is to partition
Matroid_partitioning
founded Matroid, inc to commercialize computer vision research by building a product for industries such as manufacturing and industrial sensors. Matroid raised
Reza_Zadeh
American mathematician
geometric lattices, 2. Homology". A Source book in matroid theory. Boston, MA: Birkhäuser Boston, Inc. pp. 201–202. ISBN 0-8176-3173-9. MR 0890330. Folkman
Jon_Folkman
Indian mathematician
S. R. Murty (1971) Equicardinal matroids. Journal of Combinatorial Theory, Series B U. S. R. Murty (1970) Matroids with Sylvester property. Aequationes
U._S._R._Murty
Dutch-Canadian engineer and designer
Federico Ardila, a Colombian mathematician specializing in combinatorics and matroid theory. In 2019, Khoe joined Ardila on a sabbatical which involved traveling
May-Li_Khoe
Algorithm for linear programming
(1983, p. 79) There are abstract optimization problems, called oriented matroid programs, on which Bland's rule cycles (incorrectly) while the criss-cross
Simplex_algorithm
a set of points and lines without any two-point lines. Sylvester matroid, a matroid without any two-point lines. Sylvester's determinant identity. Sylvester's
List of things named after James Joseph Sylvester
List_of_things_named_after_James_Joseph_Sylvester
minimums of finite collections of polynomials. Rota's basis conjecture: for matroids of rank n {\displaystyle n} with n {\displaystyle n} disjoint bases B i
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
British mathematician
Srebrny, M. (2008). Andrzej Mostowski and Foundational Studies. Ios Press Inc. ISBN 9781586037826. LCCN 2007939570. "Notices of the AMS" (PDF). Notices
Denis_Higgs
Method to solve optimization problems
Method of computing optimal strategies for last-success problems Oriented matroid – Abstraction of ordered linear algebra Quadratic programming – Solving
Linear_programming
Vertices whose removal breaks all cycles
polynomial time, by transforming it into an instance of the matroid parity problem for linear matroids. The special case of finding all feedback vertices in
Feedback_vertex_set
Quadratic programming as a special case
LCPs can be solved when they are formulated abstractly using oriented-matroid theory. Complementarity theory Physics engine Impulse/constraint type physics
Linear complementarity problem
Linear_complementarity_problem
Elad; Carmesin, Johannes; Fröhlich, Jan-Oliver (2012-07-09), Infinite matroid union, arXiv:1111.0602 Blossier, Thomas; Bouscaren, Elisabeth (2010). "Finitely
Glossary_of_logic
On when a space equals the closed convex hull of its extreme points
Methods in Topological Vector Spaces. Mineola, New York: Dover Publications, Inc. ISBN 978-0-486-49353-4. OCLC 849801114. This article incorporates material
Krein–Milman_theorem
Computational problems no algorithm can solve
3247570. S2CID 248986512. Kühne, L.; Yashfe, G. (2022). "Representability of Matroids by c-Arrangements is Undecidable". Israel Journal of Mathematics. 252:
List_of_undecidable_problems
Social choice problem
Munagala and Shah focus on three types of constraints: Matroid constraints: there is a fixed matroid M over the items, and the chosen items must form a basis
Multi-issue_voting
British mathematician
Alexandre V.; Gelfand, I. M.; White, Neil: Coxeter matroids. Progress in Mathematics, 216. Birkhäuser Boston, Inc., Boston, MA, 2003. Borovik, Alexandre; Katz
Alexandre_Borovik
Soviet mathematician (1913–2009)
MR 2000133 Borovik, Alexandre V.; Gelfand, I. M.; White, Neil (2003), Coxeter matroids, Progress in Mathematics, vol. 216, Boston, MA: Birkhäuser Boston, ISBN 978-0-8176-3764-4
Israel_Gelfand
featured the antagonistic robot group Matrintis. Their foot soldiers, the Matroids, followed perverted versions of the "Three Laws of Robotics": conquer humans
The Three Laws of Robotics in popular culture
The_Three_Laws_of_Robotics_in_popular_culture
Principle in mathematical optimization
of Max-Flow Min-Cut Theorem". Combinatorial Optimization: Networks and Matroids. Dover. pp. 117–120. ISBN 0-486-41453-1. Lemaréchal, Claude (2001). "Lagrangian
Duality_(optimization)
Measurement of graph sparsity
Westermann, H. H. (1992), "Forests, frames, and games: algorithms for matroid sums and applications", Algorithmica, 7 (1): 465–497, doi:10.1007/BF01758774
Degeneracy_(graph_theory)
Month of 1913
Born: Takeo Nakasawa, Japanese mathematician, conceived the theory of matroid. His work was largely forgotten and would be rediscovered more than 60
February_1913
Stanley has had a big impact in contemporary combinatorics for his work in matroid theory, for introducing Zeta polynomials, for explicitly defining Eulerian
History_of_combinatorics
Japanese voice actor (born 1957)
original on September 24, 2015. Retrieved August 7, 2015. "NIS America, Inc. - Anime". nisamerica.com. Archived from the original on July 16, 2015. Retrieved
Jūrōta_Kosugi
Lincoln University of Missouri Researched combinatorics, graph theory, and matroids Shirley M. Malcom zoologist 1946- Senior Advisor and Director of SEA Change
List of African-American women in STEM fields
List_of_African-American_women_in_STEM_fields
American mathematician
"Fractional Arboricity Strength and Principal Partitions in Graphs and Matroids". Discrete Applied Mathematics. 40 (3): 285–302. doi:10.1016/0166-218X(92)90002-R
Paul_A._Catlin
Model in statistical mechanics generalizing the Ising model
"The multivariate Tutte polynomial (alias Potts model) for graphs and matroids". Surveys in Combinatorics 2005. pp. 173–226. arXiv:math/0503607. doi:10
Potts_model
Month in 1917
used by German armed forces during World War II, leading contributor to matroid and graph theory; as William Thomas Tutte, in Newmarket, Suffolk, England
May_1917
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