activity
20102026
most citedRecursive Inspection Games

33 citations · 64 across the 7 of their papers we have counts for

collaborators

7 papers

cs.GT2026

Equilibrium Numbers in Non-Square Bimatrix Games

Constantin Ickstadt, Thorsten Theobald, Bernhard von Stengel

Bimatrix games may have an exponential number of mixed Nash equilibria if both dimensions of the game are allowed to grow. Bounds on their maximal number give structural insights t…

cs.GT2024

The Condorcet Dimension of Metric Spaces

Alexandra Lassota, Adrian Vetta, Bernhard von Stengel

A Condorcet winning set is a set of candidates such that no other candidate is preferred by at least half the voters over all members of the set. The Condorcet dimension, which is…

cs.GT2022★ 3 cited

Zero-Sum Games and Linear Programming Duality

Bernhard von Stengel

The minimax theorem for zero-sum games is easily proved from the strong duality theorem of linear programming. For the converse direction, the standard proof by Dantzig (1951) is k…

cs.GT2018★ 8 cited

Fast Algorithms for Rank-1 Bimatrix Games

Bharat Adsul, Jugal Garg, Ruta Mehta +2

The rank of a bimatrix game is the matrix rank of the sum of the two payoff matrices. This paper comprehensively analyzes games of rank one, and shows the following: (1) For a game…

cs.GT2014★ 33 cited

Recursive Inspection Games

Bernhard von Stengel

We consider a sequential inspection game where an inspector uses a limited number of inspections over a larger number of time periods to detect a violation (an illegal act) of an i…

cs.GT2012★ 13 cited

Nash Codes for Noisy Channels

Penelope Hernandez, Bernhard von Stengel

This paper studies the stability of communication protocols that deal with transmission errors. We consider a coordination game between an informed sender and an uninformed decisio…

cs.CC2010★ 7 cited

Optimal Lower Bounds for Projective List Update Algorithms

Christoph Ambuehl, Bernd Gaertner, Bernhard von Stengel

The list update problem is a classical online problem, with an optimal competitive ratio that is still open, known to be somewhere between 1.5 and 1.6. An algorithm with competitiv…