A Computational Analysis of Linear Price Iterative Combinatorial Auction Formats
Information Systems Research
Hi-index | 0.00 |
In this article we study tree-structured multi-commodity markets. The concept is a way to handle dependencies between commodities on the market in a tractable way. The winner determination problem of a general combinatorial market is well known to be NP-hard.It has been shown that on single-unit single-sided combinatorial auctions with tree-structured bundles the problem can be computed in polynomial time. We show that it is possible to extend this to multi-unit double-sided markets. Further it is possible to handle the commodities of a bundle not only as complements but as perfect substitutes too. Under certain conditions the computation time is still polynomial.