The Lovász local lemma is a powerful and well-studied probabilistic technique useful in
establishing the possibility of simultaneously avoiding every event in some collection. A …

The Lovász local lemma is a well-known probabilistic technique commonly used to prove
the existence of rare combinatorial objects. We explore the lopsided (or negative …

A classic and fundamental result, known as the Lovász Local Lemma, is a gem in the
probabilistic method of combinatorics. At a high level, its core message can be described by …

Abstract The Lovász Local Lemma is a powerful probabilistic tool used to prove the
existence of combinatorial structures which avoid a set of constraints. A standard way to …

Revisit the Lovász Local Lemma Page 1 Journal of Theoretical Probability. Vol. 10, No.
3, 1997 Revisit the Lovasz Local Lemma Jeesen Chen1 Received December 8, 1995; revised …

The Lovász local lemma (LLL) P. Erdös and L. Lovász, Problems and results on 3-
chromatic hypergraphs and some related questions, in Infinite and Finite Sets, Vol. II, A …

Abstract The Lovász Local Lemma is known to have an extension for cases where
independence is missing but negative dependencies are under control. We show that this is …

The Lovasz Local Lemma is a seminal result in probabilistic combinatorics. It gives a
sufficient condition on a probability space and a collection of events for the existence of an …

Abstract Moser and Tardos (J. ACM (JACM) 57 (2), 11 2010) gave an algorithmic proof of the
lopsided Lovász local lemma (LLL) in the variable framework, where each of the …

The Lovasz Local Lemma (LLL) is a probabilistic tool which has been used to show the
existence of a variety of combinatorial structures with good" local" properties. The" LLL …