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- NEAL BUSHAW
- 2011

The Turán number of a graph H is the maximum number of edges in any graph on n vertices which does not contain H as a subgraph. Let P l denote a path on l vertices, and k · P l denote k vertex disjoint copies of P l. We first determine ex(n, k · P 3), answering in the positive a conjecture of Gorgol. Further, we determine ex (n, k · P l) for arbitrary l,… (More)

- Neal Bushaw, Nathan Kettle
- SIAM J. Discrete Math.
- 2014

The Turán number of an r-uniform hypergraph H is the maximum number of edges in any r-graph on n vertices which does not contain H as a subgraph. Let P (r) denote the family of r-uniform loose paths on edges, F (k, l) denote the family of hypergraphs consisting of k disjoint paths from P (r) denote an r-uniform linear path on edges. We determine precisely… (More)

- Neal Bushaw, Nathan Kettle
- Combinatorics, Probability & Computing
- 2011

- Neal Bushaw, Maurício Collares Neto, Robert Morris, Paul Smith
- Combinatorics, Probability & Computing
- 2015

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