We develop a theory of regularity inheritance in 3-uniform hypergraphs. As a simple consequence we deduce a strengthening of a counting lemma of Frankl and Rödl. We believe that the approach is sufficiently flexible and general to permit extensions of our results in the direction of a hypergraph blow-up lemma
Szemere´di’s Regularity Lemma [32, 33] is an important tool in combinatorics, with numerous appli- c...
Advancing the sparse regularity method, we prove one-sided and two-sided regularity inheritance lemm...
Advancing the sparse regularity method, we prove one-sided and two-sided regularity inheritance lemm...
We develop a theory of regularity inheritance in 3-uniform hypergraphs. As a simple consequence we d...
This publication is with permission of the rights owner freely accessible due to an Alliance licence...
AbstractSzemerédi's regularity lemma proved to be a powerful tool in extremal graph theory. Many of ...
Abstract. Szemerédi’s Regularity Lemma is a powerful tools in graph theory. It asserts that all lar...
Szemer'edi's regularity lemma is a basic tool in graph theory, and also plays an important role in a...
Extending the Szemerédi Regularity Lemma for graphs, P. Frankl and V. Rödl [14] established a 3-gr...
Szemerédi’s Regularity Lemma proved to be a powerful tool in the area of extremal graph theory. Many...
Many applications of Szemerédi’s Regularity Lemma for graphs are based on the following counting re...
ABSTRACT: Szemerédi’s Regularity Lemma is a well-known and powerful tool in modern graph theory. Th...
Szemerédi’s Regularity Lemma [22, 23] is one of the most powerful tools in combinatorics. It assert...
Szemere´di’s Regularity Lemma [32, 33] is an important tool in combinatorics, with numerous appli- c...
Szemere´di’s Regularity Lemma [32, 33] is an important tool in combinatorics, with numerous appli- c...
Szemere´di’s Regularity Lemma [32, 33] is an important tool in combinatorics, with numerous appli- c...
Advancing the sparse regularity method, we prove one-sided and two-sided regularity inheritance lemm...
Advancing the sparse regularity method, we prove one-sided and two-sided regularity inheritance lemm...
We develop a theory of regularity inheritance in 3-uniform hypergraphs. As a simple consequence we d...
This publication is with permission of the rights owner freely accessible due to an Alliance licence...
AbstractSzemerédi's regularity lemma proved to be a powerful tool in extremal graph theory. Many of ...
Abstract. Szemerédi’s Regularity Lemma is a powerful tools in graph theory. It asserts that all lar...
Szemer'edi's regularity lemma is a basic tool in graph theory, and also plays an important role in a...
Extending the Szemerédi Regularity Lemma for graphs, P. Frankl and V. Rödl [14] established a 3-gr...
Szemerédi’s Regularity Lemma proved to be a powerful tool in the area of extremal graph theory. Many...
Many applications of Szemerédi’s Regularity Lemma for graphs are based on the following counting re...
ABSTRACT: Szemerédi’s Regularity Lemma is a well-known and powerful tool in modern graph theory. Th...
Szemerédi’s Regularity Lemma [22, 23] is one of the most powerful tools in combinatorics. It assert...
Szemere´di’s Regularity Lemma [32, 33] is an important tool in combinatorics, with numerous appli- c...
Szemere´di’s Regularity Lemma [32, 33] is an important tool in combinatorics, with numerous appli- c...
Szemere´di’s Regularity Lemma [32, 33] is an important tool in combinatorics, with numerous appli- c...
Advancing the sparse regularity method, we prove one-sided and two-sided regularity inheritance lemm...
Advancing the sparse regularity method, we prove one-sided and two-sided regularity inheritance lemm...
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