We present a time O(1.7548n) algorithm finding a minimum feedback vertex set in an undirected graph on n vertices. We also prove that a graph on n vertices can contain at most 1.8638 n minimal feedback vertex sets and that there exist graphs having 105 n/10≈1.5926 n minimal feedback vertex sets
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We present a time O(1.7548n) algorithm finding a minimum feedback vertex set in an undirected graph ...
We present a timeO(1.7548n) algorithm finding a minimum feedback vertex set in an undirected graph o...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We present a time O(1.7548n) algorithm finding a minimum feedback vertex set in an undirected graph ...
We present a timeO(1.7548n) algorithm finding a minimum feedback vertex set in an undirected graph o...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study combinatorial and algorithmic questions around minimal feedback vertex sets in tournament g...
We study feedback vertex sets (FVS) in tournaments, which are orientations of complete graphs. As ou...