Recently, many studies have been devoted to finding diverse solutions in...
Given a point set P ⊆ X of size n in a metric space (X,dist) of
doubling...
Let P be a set of n points in the plane, where each point p∈ P has a
tra...
A polygon C is an intersecting polygon for a set O of objects in the pla...
We consider the unlabeled motion-planning problem of m unit-disc robots
...
Let L be a set of n axis-parallel lines in ℝ^3. We are are
interested in...
We consider the following surveillance problem: Given a set P of n sites...
Let P be a set of points in ℝ^d, where each point p∈ P has
an associated...
The k-center problem for a point set P asks for a collection of k
congru...
Let F be a set of n objects in the plane and let G(F) be its
intersectio...
We present subquadratic algorithms in the algebraic decision-tree model ...
A rectilinear Steiner tree for a set P of points in ℝ^2 is a
tree that c...
Let P={p_0,…,p_n-1} be a set of points in ℝ^d, modeling
devices in a wir...
We consider the problem of finding patrol schedules for k robots to visi...
We investigate how the complexity of Euclidean TSP for point sets P insi...
Let V be a set of n points in ℝ^d, called voters. A point
p∈ℝ^d is a plu...
Let V be a multiset of n points in R^d, which we call voters,
and let k≥...
We study exact algorithms for Euclidean TSP in R^d. In the
early 1990s ...
It is well known that any set of n intervals in R^1 admits a
non-monochr...
We give an algorithmic and lower-bound framework that facilitates the
co...
We give an algorithmic and lower-bound framework that facilitates the
co...
We study dynamic conflict-free colorings in the plane, where the goal is...
We study the parameterized complexity of dominating sets in geometric
in...
In a geometric k-clustering problem the goal is to partition a set of
po...