Estimation of the Shapley value by ergodic sampling

A value for n-person games

Shapley, L. S. 1953 · 1953

Earlier work this paper cites.

Values of large games, IV: Evaluating the electoral college by Montecarlo techniques

Mann, I., and L. S. Shapley. 1960 · 1960

Earlier work this paper cites.

Multilinear extensions of games

Owen, G. 1972 · 1972

Earlier work this paper cites.

Computational complexity of the game theory approach to cost allocation for a tree

Megiddo, N. 1978 · 1978

Earlier work this paper cites.

Cooperative games, solutions and applications , vol. 3

Driessen, T. S. 1988 · 1988

Earlier work this paper cites.

The Shapley value for cooperative games under precedence constraints

Faigle, U., and W. Kern. 1992 · 1992

Earlier work this paper cites.

On the complexity of cooperative solution concepts

Deng, X., and C. H. Papadimitriou. 1994 · 1994

Cited alongside, same era.

Cost allocation for a tree network with heterogeneous customers

Granot, D., J. Kuipers, and S. Chopra. 2002 · 2002

Cited alongside, same era.

Computing power indices for large voting games

Leech, D. 2003 · 2003

Cited alongside, same era.

A polynomial rule for the problem of sharing delay costs in PERT networks

Castro, J., D. Gómez, and J. Tejada. 2008 · 2006

Cited alongside, same era.

Polynomial calculation of the Shapley value based on sampling

———. 2009 · 2008

Cited alongside, same era.

Bounding the estimation error of sampling-based Shapley value approximation with/without stratifying

Maleki, S., L. Tran-Thanh, G. Hines, T. Rahwan, and A. Rogers. 2013 · 2013

Cited alongside, same era.

Axiomatic and game-theoretic analysis of bankruptcy and taxation problems: an update

Thomson, W. 2015 · 2015

Later among the works it cites.

Improving polynomial estimation of the Shapley value by stratified random sampling with optimum allocation

Castro, J., D. Gómez, E. Molina, and J. Tejada. 2017 · 2017

Later among the works it cites.

Liability games

Csóka, P., and P. J.-J. Herings. 2019 · 2019

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A Bayesian Monte Carlo method for computing the Shapley value: Application to weighted voting and bin packing games

Touati, S., M. S. Radjef, and S. Lakhdar. 2021 · 2020

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On the Shapley value of liability games

Csóka, P., F. Illés, and T. Solymosi. 2022 · 2021

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