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Venues (Conferences, Journals, ...)
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GrowBag graphs for keyword ? (Num. hits/coverage)
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The graphs summarize 2 occurrences of 2 keywords
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Results
Found 9 publication records. Showing 9 according to the selection in the facets
| Hits ?▲ |
Authors |
Title |
Venue |
Year |
Link |
Author keywords |
| 1 | David Conlon, Hiêp Hàn, Yury Person, Mathias Schacht |
Weak quasi-randomness for uniform hypergraphs.  |
Random Struct. Algorithms  |
2012 |
DBLP DOI BibTeX RDF |
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| 1 | Hiêp Hàn |
Extremal hypergraph theory and algorithmic regularity lemma for sparse graphs.  |
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2011 |
RDF |
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| 1 | Enno Buß, Hiêp Hàn, Mathias Schacht |
Minimum vertex degree conditions for loose Hamilton cycles in 3-uniform hypergraphs.  |
Electronic Notes in Discrete Mathematics  |
2011 |
DBLP DOI BibTeX RDF |
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| 1 | Hiêp Hàn, Yury Person, Mathias Schacht |
Note on forcing pairs.  |
Electronic Notes in Discrete Mathematics  |
2011 |
DBLP DOI BibTeX RDF |
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| 1 | Hiêp Hàn, Mathias Schacht |
Dirac-type results for loose Hamilton cycles in uniform hypergraphs.  |
J. Comb. Theory, Ser. B  |
2010 |
DBLP DOI BibTeX RDF |
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| 1 | Noga Alon, Amin Coja-Oghlan, Hiêp Hàn, Mihyun Kang, Vojtech Rödl, Mathias Schacht |
Quasi-Randomness and Algorithmic Regularity for Graphs with General Degree Distributions.  |
SIAM J. Comput.  |
2010 |
DBLP DOI BibTeX RDF |
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| 1 | Hiêp Hàn, Yury Person, Mathias Schacht |
Note on strong refutation algorithms for random k-SAT formulas.  |
Electronic Notes in Discrete Mathematics  |
2009 |
DBLP DOI BibTeX RDF |
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| 1 | Hiêp Hàn, Yury Person, Mathias Schacht |
On Perfect Matchings in Uniform Hypergraphs with Large Minimum Vertex Degree.  |
SIAM J. Discrete Math.  |
2009 |
DBLP DOI BibTeX RDF |
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| 1 | Noga Alon, Amin Coja-Oghlan, Hiêp Hàn, Mihyun Kang, Vojtech Rödl, Mathias Schacht |
Quasi-randomness and Algorithmic Regularity for Graphs with General Degree Distributions.  |
ICALP  |
2007 |
DBLP DOI BibTeX RDF |
quasi-random graphs, Laplacian eigenvalues, Grothendieck’s inequality, regularity lemma, sparse graphs |
Displaying result #1 - #9 of 9 (100 per page; Change: )
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