Results 21 to 30 of about 11,868 (264)
On fractional version of oriented coloring [PDF]
Discrete Applied Mathematics, 2021 15 ...
Sandip Das +3 more
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Fractional Coloring of Triangle-Free Planar Graphs [PDF]
The Electronic Journal of Combinatorics, 2015 We prove that every planar triangle-free graph on $n$ vertices has fractional chromatic number at most $3-3/(3n+1)$.
Zdenĕk Dvořák +2 more
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A Note on Fractional DP-Coloring of Graphs [PDF]
Discrete Mathematics, 2019 13 pages.
Hemanshu Kaul +2 more
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Al-Jabar, 2023 Background:Understanding fractions in mathematics often poses greater complexity compared to integral numbers. The primary difficulty lies in students' inadequate grasp of fractional basics, notably in comparing and sequencing fractions.
Ria Febriani +2 more
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Science of Remote Sensing, 2023 Precise quantification of forest fire impacts is critical for management strategies in support of post-fire mitigation. In this regard, optical remote sensing imagery in combination with spectral unmixing has been widely used to measure fire severity by ...
Kira Anjana Pfoch +3 more
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Remarks on Fractional Locally Harmonious Coloring
Open Journal of Mathematical Sciences, 2018 Wei Gao
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On coloring of fractional powers of graphs [PDF]
, 2012 For $m, n\in \N$, the fractional power $\Gmn$ of a graph $G$ is the $m$th power of the $n$-subdivision of $G$, where the $n$-subdivision is obtained by replacing each edge in $G$ with a path of length $n$. It was conjectured by Iradmusa that if $G$ is a connected graph with $ (G)\ge 3$ and $1 (H^{3/5})$.
Stephen G. Hartke +2 more
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Fractional coloring of product signed graphs [PDF]
This study examines the fractional chromatic number associated with the direct product of signed graphs. It shows that if $(H,τ)$ is a signed circulant graph $G(n,S,T)$, then for any signed graph $(G,σ)$, the fractional chromatic number of their direct product is the lower number between the fractional chromatic number of $(G,σ)$ and $(H,τ)$.
Pie Desire Ebode Atangana
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Fractional coloring of planar graphs of girth five [PDF]
SIAM Journal on Discrete Mathematics, 2018 19 pages, 3 ...
Zdenĕk Dvořák, Xiaolan Hu
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Extensions of Fractional Precolorings show Discontinuous Behavior [PDF]
, 2012 We study the following problem: given a real number k and integer d, what is the smallest epsilon such that any fractional (k+epsilon)-precoloring of vertices at pairwise distances at least d of a fractionally k-colorable graph can be extended to a ...
Albertson +18 more
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