Late Holocene Environmental Reconstructions from Lake Solai, Kenya Michelle Goman, Gail M. Ashley, R. Bernhart Owen, Victoria C. Hover & Dev K. Maharjan To cite this article: Michelle Goman, Gail M. Ashley, R. Bernhart Owen, Victoria C. Hover & Dev K. Maharjan (2017): Late Holocene Environmental Reconstructions from Lake Solai, Kenya, The Professional Geographer, DOI: 10.1080/00330124.2016.1266...

Abstract This paper addresses two sampling methodologies to respectively estimate the Owen value and Banzhaf–Owen for TU-games with a priori unions. Both proposals are based on stratified set of those coalitions that compatible system unions according their cardinalities. These analysed in terms theoretical properties establishment bounds absolute error from statistical point view. Finally, we ...

We present an implementation of the Owen value (Owen, 1977), inspired by the bidding mechanism introduced by Pérez-Castrillo and Wettstein (2001). The idea is the following: first players of each coalition play the bidding mechanism trying to obtain the resources of the coalition. Later, players who obtained the resources play the bidding mechanism in order to share the surplus.

Owen M. Woodward 2 3 Author Affiliation: 4 Department of Physiology, University of Maryland School of Medicine, Baltimore, MD, 5 21201 6 7 Corresponding author: 8 9 Owen M. Woodward, PhD 10 Address: 660 Redwood Street, Howard Hall #580 11 Baltimore MD 21201 12 Phone: +1 410 706 2653 13 Fax: +1 706 8431 14 Email: [email protected] 15 16 17

The Shapley-Owen power index is reviewed and an algorithm for its computation in two-dimensional spatial voting models is presented. The Shapley-Owen values for ideal point distributions representing the UN Security Council, Bretton Woods institutions, US legislators, as well as Monte Carlo data are considered

We show that the Owen value for TU games with a cooperation structure extends the Shapley value in a consistent way. In particular, the Shapley value is the expected Owen value for all symmetric distributions on the partitions of the player set. Similar extensions of the Banzhaf value do not show this property. Journal of Economic Literature Classification Number: C71.

We consider stochastic cooperative game and give it the definition of the Owen value, which is obtained by extending the classical case. Then we provide explicit expression for the Owen value of the stochastic cooperative game and discuss its existence and uniqueness.