Journal article
Lagrangians of hypergraphs: The Frankl-Füredi conjecture holds almost everywhere
- Abstract:
-
Frankl and Füredi conjectured in 1989 that the maximum Lagrangian of all r-uniform hypergraphs of fixed size m is realised by the initial segment of the colexicographic order. In particular, in the principal case m=(tr) that every H⊆N(r)of size (tr) satisfies max{∑A∈H∏i∈Ayi:y1,y2,…≥0;∑i∈Nyi=1}≤[Formula presented](tr). We prove the above statement for all r≥4 and large values of t (the case r = 3 was settled by Talbot in 2002). More generally, we show for any r≥4 that the Frankl-Füredi conjec...
Expand abstract
- Publication status:
- Published
- Peer review status:
- Peer reviewed
Actions
Access Document
- Files:
-
-
(Accepted manuscript, pdf, 259.5KB)
-
- Publisher copy:
- 10.1016/j.endm.2017.07.072
Why is the content I wish to access not available via ORA?
Bibliographic data (the information relating to research outputs) and full-text items (e.g. articles, theses, reports, etc.) arrive in ORA from several different sources. Unfortunately we are not able to make available the full-text for every research output.
Please contact the ORA team (
) if you have queries regarding unavailable content OR if you are aware of a full-text copy we can make available.
) if you have queries regarding unavailable content OR if you are aware of a full-text copy we can make available.
Content may be unavailable for the following four reasons
-
Version unsuitable
-
We have not obtained a suitable full-text for a given research output. See this page for more information.
-
Recently completed
-
Sometimes content is held in ORA but is unavailable for a fixed period of time to comply with the policies and wishes of rights holders.
-
Permissions
-
All content made available in ORA should comply with relevant rights, such as copyright. See this page for more information.
-
Clearance
-
Some thesis volumes scanned as part of the digitisation scheme funded by Dr Leonard Polonsky are currently unavailable due to sensitive material or uncleared third-party copyright content. We are attempting to contact authors whose theses are affected.
Alternative access to the full-text
You may be able to access the full-text directly from the publisher's website using the 'Publisher Copy' link in the 'Links & Downloads' box from a research output's ORA record page. This method may require an institutional or individual subscription to the journal/resource.
Authors
Funding
Bibliographic Details
- Publisher:
- Elsevier Publisher's website
- Journal:
- Electronic Notes in Discrete Mathematics Journal website
- Volume:
- 61
- Pages:
- 1055-1059
- Publication date:
- 2017-08-03
- DOI:
- ISSN:
-
1571-0653
- Source identifiers:
-
938279
Item Description
- Keywords:
- Pubs id:
-
pubs:938279
- UUID:
-
uuid:3e8094d6-8624-4e38-8bfa-4e0f1db5c18a
- Local pid:
- pubs:938279
- Deposit date:
- 2018-11-09
Terms of use
- Copyright holder:
- Elsevier BV
- Copyright date:
- 2017
- Notes:
- Copyright © 2017 Elsevier B.V.This is the accepted manuscript version of the article. The final version is available online from Elsevier at: https://doi.org/10.1016/j.endm.2017.07.072
If you are the owner of this record, you can report an update to it here: Report update to this record