30 citations · 216 across the 23 of their papers we have counts for
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The approximate Loebl-Komlós-Sós Conjecture II: The rough structure of LKS graphs
Jan Hladký, János Komlós, Diana Piguet +3
This is the second of a series of four papers in which we prove the following relaxation of the Loebl-Komlos--Sos Conjecture: For every there exists a number such that…
The approximate Loebl-Komlós-Sós Conjecture IV: Embedding techniques and the proof of the main result
Jan Hladký, János Komlós, Diana Piguet +3
This is the last paper of a series of four papers in which we prove the following relaxation of the Loebl-Komlos-Sos Conjecture: For every there exists a number~ such th…
The Approximate Loebl-Komlós-Sós Conjecture III: The finer structure of LKS graphs
Jan Hladký, János Komlós, Diana Piguet +3
This is the third of a series of four papers in which we prove the following relaxation of the Loebl-Komlos-Sos Conjecture: For every there exists a number such that fo…
The approximate Loebl-Komlós-Sós Conjecture I: The sparse decomposition
Jan Hladký, János Komlós, Diana Piguet +3
In a series of four papers we prove the following relaxation of the Loebl-Komlos-Sos Conjecture: For every there exists a number such that for every every -v…
The approximate Loebl-Komlos-Sos conjecture and embedding trees in sparse graphs
Jan Hladky, Diana Piguet, Miklos Simonovits +2
Loebl, Komlós and Sós conjectured that every -vertex graph with at least vertices of degree at least contains each tree of order as a subgraph. We give a…
An approximate version of the Tree Packing Conjecture
Julia Böttcher, Jan Hladký, Diana Piguet +1
We prove that for any pair of constants and and for sufficiently large, every family of trees of orders at most , maximum degrees at most , and with at most $\b…