Results 101 to 110 of about 14,016 (208)
Approximation operators via TD-matroids on two sets. [PDF]
Wang G, Mao H.
europepmc +1 more source
Tropical Carathéodory with Matroids. [PDF]
Loho G, Sanyal R.
europepmc +1 more source
Convex Matroid Optimization [PDF]
We consider a problem of optimizing convex functionals over matroid bases. It is richly expressive and captures certain quadratic assignment and clustering problems. While generally NP-hard, we show it is polynomial time solvable when a suitable parameter is restricted.
openaire +3 more sources
On the Bounding Function of Cogirth and Supereulerian Regular Matroids
Following Bauer’s 1985 question on how a graph’s minimum degree relates to it being supereulerian, Catlin solved the problem for graphs with a minimum degree of at least n5.
Xiaoxiao Qin, Fulong Ye, Bofeng Huo
doaj +1 more source
Geometric Lattice Structure of Covering and Its Application to Attribute Reduction through Matroids
The reduction of covering decision systems is an important problem in data mining, and covering-based rough sets serve as an efficient technique to process the problem.
Aiping Huang, William Zhu
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Rough set approximations based on a matroidal structure over three sets. [PDF]
Wang G, Mao H, Liu C, Zhang Z, Yang L.
europepmc +1 more source
Fair Max-Min Diversity Maximization in Streaming and Sliding-Window Models. [PDF]
Wang Y, Fabbri F, Mathioudakis M, Li J.
europepmc +1 more source
Matroids arising from electrical networks
This paper introduces Dirichlet matroids, a generalization of graphic matroids arising from electrical networks. We present four main results. First, we exhibit a matroid quotient formed by the dual of a network embedded in a surface with boundary and ...
Lutz, Bob
core
On -connected splitting matroids
In general, the splitting operation on a binary matroid does not preserve the connectivity of In this paper, we provide sufficient conditions to preserve -connectedness of a binary matroid under splitting operation.
Y.M. Borse, Ganesh Mundhe
doaj +1 more source

