most citedOn generalizations of Gowers norms and their geometry

1 citations · 2 across the 5 of their papers we have counts for

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math.CO2009

The scaling window for a random graph with a given degree sequence

Hamed Hatami, Michael Molloy

We consider a random graph on a given degree sequence , satisfying certain conditions. We focus on two parameters . Molloy and Reed proved t…

math.CO20091 cited

On generalizations of Gowers norms and their geometry

Hamed Hatami

Motivated by the definition of the Gowers uniformity norms, we introduce and study a wide class of norms. Our aim is to establish them as a natural generalization of the norm…

math.CO2009

Sharp thresholds for constraint satisfaction problems and homomorphisms

Hamed Hatami, Michael Molloy

We determine under which conditions certain natural models of random constraint satisfaction problems have sharp thresholds of satisfiability. These models include graph and hyperg…

math.CO20091 cited

On the spectrum of the forced matching number of graphs

Peyman Afshani, Hamed Hatami, Ebadollah S. Mahmoodian

Let be a graph that admits a perfect matching. A {\sf forcing set} for a perfect matching of is a subset of , such that is contained in no other perfect matc…

math.CO200617 cited

Circular chromatic index of graphs of maximum degree 3

Peyman Afshani, Mahsa Ghandehari, Mahya Ghandehari +3

This paper proves that if is a graph (parallel edges allowed) of maximum degree 3, then provided that does not contain or as a subgraph, whe…

math.CO2006

is a Bound on the Adjacent Vertex Distinguishing Edge Chromatic Number

Hamed Hatami

An adjacent vertex distinguishing edge-coloring or an \avd-coloring of a simple graph is a proper edge-coloring of such that no pair of adjacent vertices meets the same set…