Charlotte Knierim

activity

20182026

most cited

K_{r}

-Factors in Graphs with Low Independence Number

1 citations · 1 across the 7 of their papers we have counts for

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Showing 2019Show all

2 papers · 1 filter

math.CO2019★ 1 cited

$K_{r}$ -Factors in Graphs with Low Independence Number

Charlotte Knierim, Pascal Su

A classical result by Hajnal and Szemerédi from 1970 determines the minimal degree conditions necessary to guarantee for a graph to contain a $K_{r}$ -factor. Namely, any graph on $n$ …

math.CO2019

Long Cycles, Heavy Cycles and Cycle Decompositions in Digraphs

Charlotte Knierim, Maxime Larcher, Anders Martinsson +1

Hajós conjectured in 1968 that every Eulerian $n$-vertex graph can be decomposed into at most $⌊(n - 1) /2 ⌋$ edge-disjoint cycles. This has been confirmed for some spec…

Kr​-Factors in Graphs with Low Independence Number

Long Cycles, Heavy Cycles and Cycle Decompositions in Digraphs

$K_{r}$ -Factors in Graphs with Low Independence Number