Sep 10, 2017 · This is the first EPT algorithm for any “globally constrained” graph problem parameterized by a non-trivial and non-sparse structural parameter.

Nov 21, 2014 · Recently, it was shown that Hamiltonian Cycle parameterized by treewidth is in EPT [1, 6], meaning it can be solved in n^{O(1)} 2^{O(k)}-time.

Many hard graph problems, such as Hamiltonian Cycle, become FPT when parameterized by treewidth, a parameter that is bounded only on sparse graphs.

Solving Hamiltonian Cycle by an EPT algorithm for a non-sparse parameter · S. H. Sæther · Published in Discrete Applied Mathematics 21 November 2014 · Computer ...

Many hard graph problems, such as Hamiltonian Cycle, become FPT when parameterized by treewidth, a parameter that is bounded only on sparse graphs.

Solving Hamiltonian Cycle by an EPT Algorithm for a Non-sparse Parameter. https://doi.org/10.1007/978-3-319-14974-5_20 · Full text.

Solving Hamiltonian Cycle by an EPT algorithm for a non-sparse parameter. https://doi.org/10.1016/j.dam.2016.02.008 · Full text. Journal: Discrete Applied ...

Bibliographic details on Solving Hamiltonian Cycle by an EPT Algorithm for a Non-sparse Parameter.

Apr 25, 2024 · Sigve Hortemo Sæther: Solving Hamiltonian Cycle by an EPT algorithm for a non-sparse parameter.

2015. Solving hamiltonian cycle by an EPT algorithm for a non-sparse parameter. SH Sæther. Discrete Applied Mathematics 228, 88-97, 2017. 2, 2017. Maximum ...