For any two given graphs, we study the problem of finding isomorphisms that correspond to inclusion-maximal common induced subgraphs that are connected. While common (induced or not) subgraphs can be easily listed using some well known reduction and state-of-the-art algorithms, they are not guaranteed to be connected. To meet the connectivity requirement, we propose an algorithm that revisits the paradigm of reverse search and guarantees polynomial time per solution (delay) and linear space, on top of showing good practical performance.

Finding Maximal Common Subgraphs via Time-Space Efficient Reverse Search / Alessio Conte; Roberto Grossi; Andrea Marino; Luca Versari. - ELETTRONICO. - (2018), pp. 328-340. (Intervento presentato al convegno Computing and Combinatorics - 24th International Conference, COCOON2018) [10.1007/978-3-319-94776-1_28].

Finding Maximal Common Subgraphs via Time-Space Efficient Reverse Search

Roberto Grossi;Andrea Marino;
2018

Abstract

For any two given graphs, we study the problem of finding isomorphisms that correspond to inclusion-maximal common induced subgraphs that are connected. While common (induced or not) subgraphs can be easily listed using some well known reduction and state-of-the-art algorithms, they are not guaranteed to be connected. To meet the connectivity requirement, we propose an algorithm that revisits the paradigm of reverse search and guarantees polynomial time per solution (delay) and linear space, on top of showing good practical performance.
2018
Computing and Combinatorics - 24th International Conference, COCOON2018, Qing Dao, China, July 2-4, 2018, Proceedings
Computing and Combinatorics - 24th International Conference, COCOON2018
Goal 11: Sustainable cities and communities
Alessio Conte; Roberto Grossi; Andrea Marino; Luca Versari
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Utilizza questo identificatore per citare o creare un link a questa risorsa: https://hdl.handle.net/2158/1149215
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