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Arboricity
Known as:
Anarboricity
, Schnyder wood
, Star arboricity
The arboricity of an undirected graph is the minimum number of forests into which its edges can be partitioned. Equivalently it is the minimum number…
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Related topics
Related topics
22 relations
Algorithmica
Arthur Hobbs (mathematician)
Clique problem
Degeneracy (graph theory)
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Broader (1)
Spanning tree
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
The Partition Spanning Forest Problem
Philipp Kindermann
,
Boris Klemz
,
Ignaz Rutter
,
P. Schnider
,
A. Schulz
arXiv.org
2018
Corpus ID: 52184464
Given a set of colored points in the plane, we ask if there exists a crossing-free straight-line drawing of a spanning forest…
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2018
2018
Constant Arboricity Spectral Sparsifiers
T. Chu
,
Michael B. Cohen
,
J. Pachocki
,
Richard Peng
arXiv.org
2018
Corpus ID: 52040236
We show that every graph is spectrally similar to the union of a constant number of forests. Moreover, we show that Spielman…
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2017
2017
Fast Residual Forests: Rapid Ensemble Learning for Semantic Segmentation
Yan Zuo
,
T. Drummond
Conference on Robot Learning
2017
Corpus ID: 40961536
In recent times, Convolutional Neural Network (CNN) based approaches have performed exceptionally well in many computer vision…
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2016
2016
A note on vertex arboricity of toroidal graphs without 7-cycles
Haihui Zhang
2016
Corpus ID: 13499369
The vertex arboricity ρ(G) of a graph G is the minimum number of subsets into which the vertex set V (G) can be partitioned so…
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2014
2014
Morphing planar triangulations
F. Barrera-Cruz
2014
Corpus ID: 124155829
A morph between two drawings of the same graph can be thought of as a continuous deformation between the two given drawings. A…
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2012
2012
A Simple Research of Divisor Graphs
Yu-Ping Tsao
2012
Corpus ID: 18002919
Let S be a finite, nonempty set of positive integers. Then, the divisor graph ) (S D of S has S as its vertex set, and vertices i…
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1999
1999
ALGORITHMIC ASPECTS OF LINEAR k-ARBORICITY
G. Chang
1999
Corpus ID: 19024739
For a fixed positive integer $k$, the linear $k$-arboricity $\rm la_k(G)$ of a graph $G$ is the minimum number $\ell$ such that…
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1999
1999
On the vertex arboricity of graphs with prescribed size
N. Achuthan
,
N. Achuthan
,
L. Caccetta
The Australasian Journal of Combinatorics
1999
Corpus ID: 1742576
ON THE VERTEX ARBORICITY OF GRAPHS WITH PRESCRIBED SIZE Nirmala Achuthan, N.R. Achuthan and L. Caccetta School of Mathematics and…
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1997
1997
Competitive Call Control in Mobile Networks
G. Pantziou
,
G. Pentaris
,
P. Spirakis
International Symposium on Algorithms and…
1997
Corpus ID: 35016729
In this paper, we deal with competitive local on-line algorithms for non-preemptive channel allocation in mobile networks. The…
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1997
1997
Parallel Algorithms for Maximal Linear Forests
Ryuhei Uehara
,
Zhi-Zhong Chen
1997
Corpus ID: 16384290
The maximal linear forest problem is to nd, given a graph G = (V;E), a maximal subset of V that induces a linear forest. Three…
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