Sep 3, 2021 · We present an ⁎ -time algorithm for the unordered tree inclusion problem. This is the first improvement since the ⁎ -time algorithm from 1995 by Kilpeläinen ...

Dec 15, 2017 · Here, we develop a new algorithm that runs in O(2^{d} mn^2) time, improving the exponential factor from 2^{2d} to 2^d by considering a ...

Abstract. The tree inclusion problem is, given two node-labeled trees P and T (the “pattern tree” and the “text tree”), to locate every minimal subtree in T ...

Here, we develop a new algorithm that runs in O(d2dmn2) time, improving the exponential factor from 22d to 2d by considering a particular type of ancestor- ...

Dec 15, 2017 · Here, we develop a new algorithm that improves the exponent 2d to d by considering a particular type of ancestor-descendant relationships and ...

A new algorithm is developed that improves the exponent of 2d to d by considering a particular type of ancestor-descendant relationships and applying ...

Dec 6, 2018 · Here, we develop a new algorithm that improves the exponent 2d to d by considering a particular type of ancestor-descendant relationships and ...

Here, we develop a new algorithm that runs in O(d2dmn2) time, improving the exponential factor from 22d to 2d by considering a particular type of ancestor- ...

Here, we develop a new algorithm that improves the exponent 2d to d by considering a particular type of ancestor-descendant relationships and applying dynamic ...

Here, we develop a new algorithm that runs in O(d2dmn2) time, improving the exponential factor from 22d to 2d by considering a particular type of ancestor- ...