A proof of Lindner's conjecture on embeddings of partial Steiner triple systems

By Darryn E. Bryant, Daniel Horsley. 2009

52 citations recorded by the source corpus.

Subfields: Electrical and Electronic Engineering, Genetics

View Paper: https://www.semanticscholar.org/paper/2579284b8f0755f038e1a2dd4ea65552081c8167

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Electrical and Electronic Engineering

1. Deryk Osthus
2. D. Kühn
3. Allan Siu Lun Lo
4. Darryn E. Bryant
5. Daniel Horsley
6. Stefan Glock
7. Peter Keevash
8. Richard Mycroft

Citations in the corpus

• The Existence of Designs via Iterative Absorption: Hypergraph 𝐹-designs for Arbitrary 𝐹 (2016, background): “For the case of Steiner triple systems (i.e. f = 3 and r = 2), Bryant and Horsley [11] showed that one can take n∗ = 2n + 1, which proved a conjecture of Lindner.”
• The existence of designs via iterative absorption (2016, background): “For the case of Steiner triple systems (i.e. q = 3 and r = 2), Bryant and Horsley [8] showed that one can take n∗ = 2n + 1, which proved a conjecture of Lindner.”
• Cycle decompositions V: Complete graphs into cycles of arbitrary lengths (2012, background): “In recent work [18, 20, 21], the first two authors have made progress by developing methods introduced in [19] and [22].”