The Euclidean shortest path between two points s and t in the plane with the cellular decomposition in the presence of obstacles is considered. The A* algorithm for a visibility graph (VG) is used to avoid widened obstacles. Computational experiments show that the proposed algorithm is often faster and it analyzes fewer nodes than the classical Dijkstra algorithm
We propose shortest path algorithms that use A ∗ search in combination with a new graph-theoretic lo...
AbstractIn this paper, we show that the universal covering space of a surface can be used to unify p...
Given a set of $h$ pairwise disjoint polygonal obstacles with a total of $n$ vertices in the plane, ...
Given a set of pairwise disjoint polygonal obstacles in the plane, finding an obstacle-avoiding Eucl...
We give an algorithm to compute a (Euclidean) shortest path in a polygon with h holes and a total o...
Given a set of pairwise disjoint polygonal obstacles in the plane, finding an obstacle-avoiding Eucl...
We give an algorithm to compute a (Euclidean) shortest path in a polygon with h holes and a total of...
AbstractTwo algorithms to compute the shortest collision-free paths in the Euclidean plane are prese...
Two algorithms are presented for computing shortest paths in the plane avoiding convex polygonal obs...
Abstract. Given a set of h pairwise disjoint polygonal obstacles of to-tally n vertices in the plane...
Given a set P of h pairwise disjoint simple polygonal obstacles in R^2 defined with n vertices, we c...
A novel, exact algorithm is presented to solve the path planning problem that involves finding the s...
AbstractThe rectilinear shortest path problem can be stated as follows: given a set of m non-interse...
We revisit the problem of computing shortest obstacle-avoid-ing paths among obstacles in three dimen...
<p>Given a set of $h$ pairwise disjoint polygonal obstacles with a total of $n$ vertices in the plan...
We propose shortest path algorithms that use A ∗ search in combination with a new graph-theoretic lo...
AbstractIn this paper, we show that the universal covering space of a surface can be used to unify p...
Given a set of $h$ pairwise disjoint polygonal obstacles with a total of $n$ vertices in the plane, ...
Given a set of pairwise disjoint polygonal obstacles in the plane, finding an obstacle-avoiding Eucl...
We give an algorithm to compute a (Euclidean) shortest path in a polygon with h holes and a total o...
Given a set of pairwise disjoint polygonal obstacles in the plane, finding an obstacle-avoiding Eucl...
We give an algorithm to compute a (Euclidean) shortest path in a polygon with h holes and a total of...
AbstractTwo algorithms to compute the shortest collision-free paths in the Euclidean plane are prese...
Two algorithms are presented for computing shortest paths in the plane avoiding convex polygonal obs...
Abstract. Given a set of h pairwise disjoint polygonal obstacles of to-tally n vertices in the plane...
Given a set P of h pairwise disjoint simple polygonal obstacles in R^2 defined with n vertices, we c...
A novel, exact algorithm is presented to solve the path planning problem that involves finding the s...
AbstractThe rectilinear shortest path problem can be stated as follows: given a set of m non-interse...
We revisit the problem of computing shortest obstacle-avoid-ing paths among obstacles in three dimen...
<p>Given a set of $h$ pairwise disjoint polygonal obstacles with a total of $n$ vertices in the plan...
We propose shortest path algorithms that use A ∗ search in combination with a new graph-theoretic lo...
AbstractIn this paper, we show that the universal covering space of a surface can be used to unify p...
Given a set of $h$ pairwise disjoint polygonal obstacles with a total of $n$ vertices in the plane, ...