activity
20152020
most citedDynamic Bi-Objective Routing of Multiple Vehicles

1 citations · 1 across the 7 of their papers we have counts for

collaborators

9 papers

cs.NE2020

Multiobjectivization of Local Search: Single-Objective Optimization Benefits From Multi-Objective Gradient Descent

Vera Steinhoff, Pascal Kerschke, Pelin Aspar +2

Multimodality is one of the biggest difficulties for optimization as local optima are often preventing algorithms from making progress. This does not only challenge local strategie…

cs.LG2020

Deep Learning as a Competitive Feature-Free Approach for Automated Algorithm Selection on the Traveling Salesperson Problem

Moritz Seiler, Janina Pohl, Jakob Bossek +2

In this work we focus on the well-known Euclidean Traveling Salesperson Problem (TSP) and two highly competitive inexact heuristic TSP solvers, EAX and LKH, in the context of per-i…

cs.NE20201 cited

Dynamic Bi-Objective Routing of Multiple Vehicles

Jakob Bossek, Christian Grimme, Heike Trautmann

In practice, e.g. in delivery and service scenarios, Vehicle-Routing-Problems (VRPs) often imply repeated decision making on dynamic customer requests. As in classical VRPs, tours…

cs.NE2020

Towards Decision Support in Dynamic Bi-Objective Vehicle Routing

Jakob Bossek, Christian Grimme, Günter Rudolph +1

We consider a dynamic bi-objective vehicle routing problem, where a subset of customers ask for service over time. Therein, the distance traveled by a single vehicle and the number…

cs.LG2020

Enhancing Resilience of Deep Learning Networks by Means of Transferable Adversaries

Moritz Seiler, Heike Trautmann, Pascal Kerschke

Artificial neural networks in general and deep learning networks in particular established themselves as popular and powerful machine learning algorithms. While the often tremendou…

cs.AI2020

Anytime Behavior of Inexact TSP Solvers and Perspectives for Automated Algorithm Selection

Jakob Bossek, Pascal Kerschke, Heike Trautmann

The Traveling-Salesperson-Problem (TSP) is arguably one of the best-known NP-hard combinatorial optimization problems. The two sophisticated heuristic solvers LKH and EAX and respe…