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20092025
most citedRecovering Missing Coefficients in DCT-Transformed Images

24 citations · 76 across the 15 of their papers we have counts for

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cs.DS2025

Algorithm Engineering of SSSP With Negative Edge Weights

Alejandro Cassis, Andreas Karrenbauer, André Nusser +1

Computing shortest paths is one of the most fundamental algorithmic graph problems. It is known since decades that this problem can be solved in near-linear time if all weights are…

cs.DS2025

Engineering Insights into Biclique Partitions and Fractional Binary Ranks of Matrices

Angikar Ghosal, Andreas Karrenbauer

We investigate structural properties of the binary rank of Kronecker powers of binary matrices, equivalently, the biclique partition numbers of the corresponding bipartite graphs.…

cs.DS2023★ 5 cited

A Survey of Approximability Results for Traveling Salesman Problems using the TSP-T3CO Definition Scheme

Sophia Saller, Jana Koehler, Andreas Karrenbauer

The traveling salesman (or salesperson) problem, short TSP, is a problem of strong interest to many researchers from mathematics, economics, and computer science. Manifold TSP vari…

cs.DS2022

Improving Order with Queues

Andreas Karrenbauer, Kurt Mehlhorn, Pranabendu Misra +4

Given a sequence of numbers and parallel First-in-First-Out (FIFO) queues, how close can one bring the sequence to sorted order? It is known that queues suffice to sort…

cs.DS2021

Physarum Inspired Dynamics to Solve Semi-Definite Programs

Yuan Gao, Hamidreza Kamkari, Andreas Karrenbauer +2

Physarum Polycephalum is a slime mold that can solve shortest path problems. A mathematical model based on Physarum's behavior, known as the Physarum Directed Dynamics, can solve p…

cs.DS2021★ 5 cited

Improved Online Algorithm for Fractional Knapsack in the Random Order Model

Jeff Giliberti, Andreas Karrenbauer

The fractional knapsack problem is one of the classical problems in combinatorial optimization, which is well understood in the offline setting. However, the corresponding online s…

cs.DS2020★ 4 cited

Reading Articles Online

Andreas Karrenbauer, Elizaveta Kovalevskaya

We study the online problem of reading articles that are listed in an aggregated form in a dynamic stream, e.g., in news feeds, as abbreviated social media posts, or in the daily u…

cs.DS2020

Physarum-Inspired Multi-Commodity Flow Dynamics

Vincenzo Bonifaci, Enrico Facca, Frederic Folz +6

In wet-lab experiments, the slime mold Physarum polycephalum has demonstrated its ability to solve shortest path problems and to design efficient networks. For the shortest path pr…

cs.DS2019

Convergence of the Non-Uniform Physarum Dynamics

Andreas Karrenbauer, Pavel Kolev, Kurt Mehlhorn

Let , , and . We show under fairly general conditions that the non-uniform Physarum dynamics \[ \dot{x}_…

cs.DS2017★ 12 cited

Two Results on Slime Mold Computations

Ruben Becker, Vincenzo Bonifaci, Andreas Karrenbauer +2

We present two results on slime mold computations. In wet-lab experiments (Nature'00) by Nakagaki et al. the slime mold Physarum polycephalum demonstrated its ability to solve shor…

cs.DS2016

An Integer Interior Point Method for Min-Cost Flow Using Arc Contractions and Deletions

Ruben Becker, Andreas Karrenbauer, Kurt Mehlhorn

We present an interior point method for the min-cost flow problem that uses arc contractions and deletions to steer clear from the boundary of the polytope when path-following meth…

cs.DS2016★ 16 cited

Near-Optimal Approximate Shortest Paths and Transshipment in Distributed and Streaming Models

Ruben Becker, Sebastian Forster, Andreas Karrenbauer +1

We present a method for solving the transshipment problem - also known as uncapacitated minimum cost flow - up to a multiplicative error of in undirected graphs w…

cs.DS2015★ 2 cited

Near-Optimal Distributed Maximum Flow

Mohsen Ghaffari, Andreas Karrenbauer, Fabian Kuhn +2

We present a near-optimal distributed algorithm for -approximation of single-commodity maximum flow in undirected weighted networks that runs in $(D+ \sqrt{n})\cdot n^{o(…

cs.DS2013★ 3 cited

A Combinatorial -time Algorithm for the Min-Cost Flow Problem

Ruben Becker, Andreas Karrenbauer

We present a combinatorial method for the min-cost flow problem and prove that its expected running time is bounded by . This matches the best known bounds, whic…