activity
20162023
most citedMaximum Area Rectangle Separating Red and Blue Points

3 citations · 6 across the 6 of their papers we have counts for

collaborators

7 papers

cs.DS2023

Randomized Algorithm for the Maximum-Profit Routing Problem

Bogdan Armaselu

In this paper, we consider the Maximum-Profit Routing Problem (MPRP), introduced in \cite{Armaselu-PETRA}. In MPRP, the goal is to route the given fleet of vehicles to pickup goods…

cs.DS2021

Maximum-Profit Routing Problem with Multiple Vehicles per Site

Bogdan Armaselu

We consider the Maximum-Profit Routing Problem (MPRP), a variant of pick-up routing problem introduced in \cite{Armaselu-arXiv-2016, Armaselu-PETRA}, in which the goal is to maximi…

cs.CG2021

Extensions of the Maximum Bichromatic Separating Rectangle Problem

Bogdan Armaselu

In this paper, we study two extensions of the maximum bichromatic separating rectangle (MBSR) problem introduced in \cite{Armaselu-CCCG, Armaselu-arXiv}. One of the extensions, int…

cs.CG2020

Improved Algorithm for Computing the Maximum-volume Bichromatic Separating Box

Bogdan Armaselu

We consider the problem of computing the largest-area bichromatic separating box among a set of red points and a set of blue points in three dimensions. Currently, the best…

cs.DS2020★ 1 cited

An APX for the Maximum-Profit Routing Problem with Variable Supply

Bogdan Armaselu

In this paper, we study the Maximum-Profit Routing Problem with Variable Supply (MPRP-VS). This is a more general version of the Maximum-Profit Public Transportation Route Planning…

cs.CG2017★ 3 cited

Maximum Area Rectangle Separating Red and Blue Points

Bogdan Armaselu, Ovidiu Daescu

Given a set R of n red points and a set B of m blue points, we study the problem of finding a rectangle that contains all the red points, the minimum number of blue points and has…