Decentralized Pricing in Minimum Cost Spanning Trees

In the minimum cost spanning tree model we consider decentralized pricing rules, i.e. rules that cover at least the efficient cost while the price charged to each user only depends upon his own connection costs. We define a canonical pricing rule and provide two axiomatic characterizations. First, the canonical pricing rule is the smallest among those that improve upon the Stand Alone bound, and are either superadditive or piece-wise linear in connection costs. Our second, direct characterization relies on two simple properties highlighting the special role of the source cost

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Year of publication:	2008
Authors:	Hougaard, Jens Leth ; Moulin, Hervé ; Østerdal, Lars Peter
Publisher:	[S.l.] : SSRN
Subject:	Kooperatives Spiel \| Cooperative game \| Theorie \| Theory \| Selbstbeteiligung \| Deductible \| Allokationseffizienz \| Allocative efficiency \| Shapley-Wert \| Shapley value \| Transferierbarer Nutzen \| Transferable utility

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