works on

From the 1 of 7 linked papers with an AI index.

activity
20242026
collaborators

7 papers

cs.DS2026

Designing Pairwise-Stable Agent Seating Arrangements

Frederik Glitzner

The paper studies how a central planner can design the underlying graph on which agents with ordinal preferences are seated, aiming to achieve pairwise‑stable arrangements while ba…

cs.GT2026

Near-Feasible Stable Matchings: Incentives and Optimality

Frederik Glitzner

Stable matching is a fundamental area with many practical applications, such as centralised clearinghouses for school choice or job markets. Recent work has introduced the paradigm…

cs.GT2026

Stable Matching with Deviators and Conformists

Frederik Glitzner, David Manlove

In the fundamental Stable Marriage and Stable Roommates problems, there are inherent trade-offs between the size and stability of solutions. While in the former problem, a stable m…

cs.GT2026

A Minimax Perspective on Almost-Stable Matchings

Frederik Glitzner, David Manlove

Stability is crucial in matching markets, yet in many real-world settings - from hospital residency allocations to roommate assignments - full stability is either impossible to ach…

cs.DS2025

Unsolvability and Beyond in Many-To-Many Non-Bipartite Stable Matching

Frederik Glitzner, David Manlove

We study the Stable Fixtures problem, a many-to-many generalisation of the classical non-bipartite Stable Roommates matching problem. Building on the foundational work of Tan on st…

cs.GT2025

Perspectives on Unsolvability in the Roommates Problem

Frederik Glitzner, David Manlove

In the well-studied Stable Roommates problem, we seek a stable matching of agents into pairs, where no two agents prefer each other over their assigned partners. However, some inst…