Re: [theory students] [theory faculty] Theory seminar this Friday 1-2pm by Carla Michini


Date: Fri, 22 Nov 2024 14:17:50 +0000
From: Sandeep Silwal <silwal@xxxxxxxxxxx>
Subject: Re: [theory students] [theory faculty] Theory seminar this Friday 1-2pm by Carla Michini
Happening today! 1-2pm in CS 3310. See you there! 

On Nov 21, 2024, at 9:02 AM, Sandeep Silwal <silwal@xxxxxxxxxxx> wrote:

Hi everyone,

Just a quick reminder of Carlaâs talk tomorrow. It will be 1-2pm in CS 3310 (note the slightly different time). 

Title: Price of Anarchy in Paving Matroid Congestion Games
 
Abstract: Congestion games allow to model competitive resource sharing in various distributed systems. Pure Nash equilibria, that are stable outcomes of a game, could be far from being socially optimal. Our goal is to identify combinatorial structures that limit the inefficiency of equilibria. This question has been mainly investigated for congestion games defined over networks. Instead, we focus on symmetric matroid congestion games, where the strategies of every player are the bases of a given matroid. We derive new upper bounds on the Price of Anarchy (PoA) of congestion games defined over k-uniform matroids and paving matroids. For both affine and polynomial delay functions, our bounds indicate that the inefficiency of pure Nash equilibria is limited by these combinatorial structures. This is a joint work with Bainian Hao.

Best,
Sandeep

On Nov 18, 2024, at 10:19 PM, Sandeep Silwal via Theory-faculty <theory-faculty@xxxxxxxxxxx> wrote:

Hi everyone,

This week we have our very own Carla Michini from the Dept. of Industrial and Systems Engineering. The talk will be 1-2pm in CS 3310. Please note the different time. 

Title: Price of Anarchy in Paving Matroid Congestion Games
 
Abstract: Congestion games allow to model competitive resource sharing in various distributed systems. Pure Nash equilibria, that are stable outcomes of a game, could be far from being socially optimal. Our goal is to identify combinatorial structures that limit the inefficiency of equilibria. This question has been mainly investigated for congestion games defined over networks. Instead, we focus on symmetric matroid congestion games, where the strategies of every player are the bases of a given matroid. We derive new upper bounds on the Price of Anarchy (PoA) of congestion games defined over k-uniform matroids and paving matroids. For both affine and polynomial delay functions, our bounds indicate that the inefficiency of pure Nash equilibria is limited by these combinatorial structures. This is a joint work with Bainian Hao.

See you then!
Sandeep
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