most citedBerge cycles in non-uniform hypergraphs

2 citations · 6 across the 6 of their papers we have counts for

collaborators

6 papers

math.CO2020

Large monochromatic components in almost complete graphs and bipartite graphs

Zoltan Furedi, Ruth Luo

Gyárfas proved that every coloring of the edges of with colors contains a monochromatic connected component of size at least . Later, Gyárfás and Sárközy asked for…

math.CO2020

Forbidding traces in triple systems

Ruth Luo, Sam Spiro

Let and be hypergraphs. We say contains as a trace if there exists some set such that contains a subhypergraph is…

math.CO20201 cited

Induced Turán problems and traces of hypergraphs

Zoltan Furedi, Ruth Luo

Let be a graph. We say that a hypergraph contains an induced Berge if the vertices of can be embedded to (e.g., ) and there exists an inject…

math.CO20202 cited

Berge cycles in non-uniform hypergraphs

Zoltan Furedi, Alexandr Kostochka, Ruth Luo

We consider two extremal problems for set systems without long Berge cycles. First we give Dirac-type minimum degree conditions that force long Berge cycles. Next we give an upper…

math.CO20202 cited

Towards the Small Quasi-Kernel Conjecture

Alexandr Kostochka, Ruth Luo, Songling Shan

Let be a digraph. A vertex set is a quasi-kernel of if is an independent set in and for every vertex , is at most distan…

math.CO20191 cited

On 2-connected hypergraphs with no long cycles

Zoltan Furedi, Alexandr Kostochka, Ruth Luo

We give an upper bound for the maximum number of edges in an -vertex 2-connected -uniform hypergraph with no Berge cycle of length or greater, where $n\geq k \geq 4r\geq…