Bisimplicial edges in bipartite graphs are closely related to pivots in Gaussian elimination that avoid turning zeroes into non-zeroes. We present a new deterministic algorithm to nd such edges in bipartite graphs. The expected time complexity of our new algorithm is $O(n^2 \log n)$ on random bipartite graphs in which each edge is present with a fixed probability p, a polynomial improvement over the fastest algorithm found in the existing literature
This paper gives a new and faster algorithm to find a 1-factor in a bipartite ∆-regular graph. The ...
Fritzilas E, Milanic M, Monnot J, Rios-Solis YA. Resilience and optimization of identifiable biparti...
[[abstract]]This paper addresses two augmentation problems related to bipartite graphs. The first, a...
Bisimplicial edges in bipartite graphs are closely related to pivots in Gaussian elimination that av...
ABSTRACT. We generalize previous work done by Donald J. Rose and Robert E. Tarjan [2], who developed...
summary:The question of generalizing results involving chordal graphs to similar concepts for chorda...
When applying Gaussian elimination to a sparse matrix, it is desirable to avoid turning zeros into n...
Abstract. When applying Gaussian elimination to a sparse matrix, it is desirable to avoid turning ze...
Abstract. The Bipartite Contraction problem is to decide, given a graph G and a parameter k, whether...
In SODA 2001, Raghavan and Spinrad introduced robust algorithms as a way to solve hard combinatorial...
Let A = (a1, a2, ..., an) be a degree sequence of a simple bipartite graph. We present an algorithm ...
AbstractCai and Schieber (1997) proved that bipartite graphs plus one edge can be recognized in line...
Cai and Schieber (1997) proved that bipartite graphs plus one edge can be recognized in linear time....
The Bipartite Contraction problem is to decide, given a graph G and a parameter k, whether we can ob...
A minimal blocker in a bipartite graph G is a minimal set of edges the removal of which leaves no pe...
This paper gives a new and faster algorithm to find a 1-factor in a bipartite ∆-regular graph. The ...
Fritzilas E, Milanic M, Monnot J, Rios-Solis YA. Resilience and optimization of identifiable biparti...
[[abstract]]This paper addresses two augmentation problems related to bipartite graphs. The first, a...
Bisimplicial edges in bipartite graphs are closely related to pivots in Gaussian elimination that av...
ABSTRACT. We generalize previous work done by Donald J. Rose and Robert E. Tarjan [2], who developed...
summary:The question of generalizing results involving chordal graphs to similar concepts for chorda...
When applying Gaussian elimination to a sparse matrix, it is desirable to avoid turning zeros into n...
Abstract. When applying Gaussian elimination to a sparse matrix, it is desirable to avoid turning ze...
Abstract. The Bipartite Contraction problem is to decide, given a graph G and a parameter k, whether...
In SODA 2001, Raghavan and Spinrad introduced robust algorithms as a way to solve hard combinatorial...
Let A = (a1, a2, ..., an) be a degree sequence of a simple bipartite graph. We present an algorithm ...
AbstractCai and Schieber (1997) proved that bipartite graphs plus one edge can be recognized in line...
Cai and Schieber (1997) proved that bipartite graphs plus one edge can be recognized in linear time....
The Bipartite Contraction problem is to decide, given a graph G and a parameter k, whether we can ob...
A minimal blocker in a bipartite graph G is a minimal set of edges the removal of which leaves no pe...
This paper gives a new and faster algorithm to find a 1-factor in a bipartite ∆-regular graph. The ...
Fritzilas E, Milanic M, Monnot J, Rios-Solis YA. Resilience and optimization of identifiable biparti...
[[abstract]]This paper addresses two augmentation problems related to bipartite graphs. The first, a...