Complexity of Computing the Shapley Value in Games with Externalities

09/04/2019
by   Oskar Skibski, et al.
0

We study the complexity of computing the Shapley value in games with externalities. We focus on two representations based on marginal contribution nets (embedded MC-nets and weighted MC-nets). Our results show that while weighted MC-nets are more concise than embedded MC-nets, they have slightly worse computational properties when it comes to computing the Shapley value.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
06/02/2020

Coordinating Multiagent Industrial Symbiosis

We present a formal multiagent framework for coordinating a class of col...
research
02/20/2020

Weighted Epsilon-Nets

Motivated by recent work of Bukh and Nivasch on one-sided ε-approximants...
research
12/12/2019

A New Method for Verifying d-MC Candidates

Network reliability modeling and calculation is a very important study d...
research
11/18/2019

Gamma-Nets: Generalizing Value Estimation over Timescale

We present Γ-nets, a method for generalizing value function estimation o...
research
05/20/2020

Coverage Analysis of Net Inscriptions in Coloured Petri Net Models

High-level Petri net such as Coloured Petri Nets (CPNs) are characterise...
research
06/11/2020

Deep Time-Delay Reservoir Computing: Dynamics and Memory Capacity

The Deep Time-Delay Reservoir Computing concept utilizes unidirectionall...
research
08/15/2020

Adversarial Filters for Secure Modulation Classification

Modulation Classification (MC) refers to the problem of classifying the ...

Please sign up or login with your details

Forgot password? Click here to reset