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20072026
most citedSubmodular Function Maximization via the Multilinear Relaxation and Contention Resolution Schemes

68 citations · 142 across the 43 of their papers we have counts for

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cs.DS2026

Submodular Maximization over Bipartite Perfect Matchings and Matroid Intersection Bases

Chandra Chekuri, Lars Rohwedder, Neta Singer +2

Motivated by applications in fairness and foundational questions, we consider the problem of maximizing a monotone submodular function over m…

cs.DS2026

Strong and Compact Policies for Submodular Markov Decision Processes via LP-Based Submodular Orienteering

Lars Rohwedder, Rico Zenklusen

Finding policies for Markov Decision Processes (MDPs) is a central problem in areas such as Reinforcement Learning and Operations Research. Here, we have to repeatedly choose an ac…

cs.DS2026

On the Complexity of the Odd-Red Bipartite Perfect Matching Polytope

Martin Nägele, Christian Nöbel, Rico Zenklusen

The odd-red bipartite perfect matching problem asks to find a perfect matching containing an odd number of red edges in a given red-blue edge-colored bipartite graph. While this pr…

cs.DS2025

Approximation Schemes for Planar Graph Connectivity Problems

Meike Neuwohner, Vera Traub, Rico Zenklusen

Finding a smallest subgraph that is k-edge-connected, or augmenting a k-edge-connected graph with a smallest subset of given candidate edges to become (k+1)-edge-connected, are amo…

cs.DS2025

Toward Optimal Approximations for Resource-Minimization for Fire Containment on Trees and Non-Uniform k-Center

Jannis Blauth, Christian Nöbel, Rico Zenklusen

One of the most elementary spreading models on graphs can be described by a fire spreading from a burning vertex in discrete time steps. At each step, all neighbors of burning vert…

cs.DS2025

Unsplittable Cost Flows from Unweighted Error-Bounded Variants

Chaitanya Swamy, Vera Traub, Laura Vargas Koch +1

A famous conjecture of Goemans on single-source unsplittable flows states that one can turn any fractional flow into an unsplittable one of no higher cost, while increasing the loa…

cs.DS2025

Nearly Tight Sample Complexity for Matroid Online Contention Resolution

Moran Feldman, Ola Svensson, Rico Zenklusen

Due to their numerous applications, in particular in Mechanism Design, Prophet Inequalities have experienced a surge of interest. They describe competitive ratios for basic stoppin…

cs.DS2023

Ghost Value Augmentation for -Edge-Connectivity

D Ellis Hershkowitz, Nathan Klein, Rico Zenklusen

We give a poly-time algorithm for the -edge-connected spanning subgraph (-ECSS) problem that returns a solution of cost no greater than the cheapest -ECSS on the same…

cs.DS2023

Single-Source Unsplittable Flows in Planar Graphs

Vera Traub, Laura Vargas Koch, Rico Zenklusen

The single-source unsplittable flow (SSUF) problem asks to send flow from a common source to different terminals with unrelated demands, each terminal being served through a single…

cs.DS2023

Constant-Competitiveness for Random Assignment Matroid Secretary Without Knowing the Matroid

Richard Santiago, Ivan Sergeev, Rico Zenklusen

The Matroid Secretary Conjecture is a notorious open problem in online optimization. It claims the existence of an -competitive algorithm for the Matroid Secretary Problem (M…

cs.DS2023

Advances on Strictly -Modular IPs

Martin Nägele, Christian Nöbel, Richard Santiago +1

There has been significant work recently on integer programs (IPs) with a constraint marix with bounded subdeterminants.…

cs.DS2023

A New Dynamic Programming Approach for Spanning Trees with Chain Constraints and Beyond

Martin Nägele, Rico Zenklusen

Short spanning trees subject to additional constraints are important building blocks in various approximation algorithms. Especially in the context of the Traveling Salesman Proble…

cs.DS2022

A Simple Combinatorial Algorithm for Robust Matroid Center

Georg Anegg, Laura Vargas Koch, Rico Zenklusen

Recent progress on robust clustering led to constant-factor approximations for Robust Matroid Center. After a first combinatorial -approximation that is based on a matroid inter…

cs.DS2022★ 2 cited

A -Approximation Algorithm for Weighted Connectivity Augmentation

Vera Traub, Rico Zenklusen

Connectivity augmentation problems are among the most elementary questions in Network Design. Many of these problems admit natural -approximation algorithms, often through vario…

cs.DS2022

Techniques for Generalized Colorful -Center Problems

Georg Anegg, Laura Vargas Koch, Rico Zenklusen

Fair clustering enjoyed a surge of interest recently. One appealing way of integrating fairness aspects into classical clustering problems is by introducing multiple covering const…

cs.DS2022

Better-Than--Approximations for Leaf-to-Leaf Tree and Connectivity Augmentation

Federica Cecchetto, Vera Traub, Rico Zenklusen

The Connectivity Augmentation Problem (CAP) together with a well-known special case thereof known as the Tree Augmentation Problem (TAP) are among the most basic Network Design pro…

cs.DS2022★ 1 cited

Submodular Maximization Subject to Matroid Intersection on the Fly

Moran Feldman, Ashkan Norouzi-Fard, Ola Svensson +1

Despite a surge of interest in submodular maximization in the data stream model, there remain significant gaps in our knowledge about what can be achieved in this setting, especial…

cs.DS2021

Local Search for Weighted Tree Augmentation and Steiner Tree

Vera Traub, Rico Zenklusen

We present a technique that allows for improving on some relative greedy procedures by well-chosen (non-oblivious) local search algorithms. Relative greedy procedures are a particu…

cs.DS2021

Streaming Submodular Maximization under Matroid Constraints

Moran Feldman, Paul Liu, Ashkan Norouzi-Fard +2

Recent progress in (semi-)streaming algorithms for monotone submodular function maximization has led to tight results for a simple cardinality constraint. However, current techniqu…

cs.DS2021

A Better-Than-2 Approximation for Weighted Tree Augmentation

Vera Traub, Rico Zenklusen

We present an approximation algorithm for Weighted Tree Augmentation with approximation factor . This is the first algorithm beating the longstanding f…

cs.DS2020★ 1 cited

Bridging the Gap Between Tree and Connectivity Augmentation: Unified and Stronger Approaches

Federica Cecchetto, Vera Traub, Rico Zenklusen

We consider the Connectivity Augmentation Problem (CAP), a classical problem in the area of Survivable Network Design. It is about increasing the edge-connectivity of a graph by on…

cs.DS2020

Simpler and Stronger Approaches for Non-Uniform Hypergraph Matching and the Füredi, Kahn, and Seymour Conjecture

Georg Anegg, Haris Angelidakis, Rico Zenklusen

A well-known conjecture of Füredi, Kahn, and Seymour (1993) on non-uniform hypergraph matching states that for any hypergraph with edge weights , there exists a matching suc…

cs.DS2020

A Technique for Obtaining True Approximations for -Center with Covering Constraints

Georg Anegg, Haris Angelidakis, Adam Kurpisz +1

There has been a recent surge of interest in incorporating fairness aspects into classical clustering problems. Two recently introduced variants of the -Center problem in this s…

cs.DS2020★ 1 cited

The One-way Communication Complexity of Submodular Maximization with Applications to Streaming and Robustness

Moran Feldman, Ashkan Norouzi-Fard, Ola Svensson +1

We consider the classical problem of maximizing a monotone submodular function subject to a cardinality constraint, which, due to its numerous applications, has recently been studi…