An axiomatic characterization of some locations in trees
From MaRDI portal
Publication:1266519
DOI10.1016/0377-2217(94)00330-0zbMath0914.90182OpenAlexW2093456153MaRDI QIDQ1266519
Publication date: 7 October 1998
Published in: European Journal of Operational Research (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0377-2217(94)00330-0
Related Items
Axiomatic characterization of the median function of a block graph, An ABC-problem for location and consensus functions on graphs, The median function on Boolean lattices, Axiomatization and the antimean function on paths, Steiner intervals in graphs, The median procedure on median graphs, The median function of a block graph: axiomatic characterizations, The replacement principle for the provision of multiple public goods on tree networks, AXIOMATIC CHARACTERIZATION OF THE ANTIMEDIAN FUNCTION ON PATHS AND HYPERCUBES, The ℓp‐function on trees, The center function on trees, Axiomatic characterization of the center function. The case of non-universal axioms, An axiomatization of the median procedure on the \(n\)-cube, Majority rule for profiles of arbitrary length, with an emphasis on the consistency axiom, AXIOMATIC CHARACTERIZATION OF THE MEAN FUNCTION ON TREES, The ℓp-function on finite Boolean lattices, The target location function on finite trees, The replacement principle and tree structured preferences, What Do Trees and Hypercubes Have in Common?, Five axioms for location functions on median graphs, THE MEDIAN FUNCTION ON TREES, Axiomatic characterization of the center function. the case of universal axioms, Axiomatic characterization of the median and antimedian function on a complete graph minus a matching
Cites Work
- Combining probability distributions: A critique and an annotated bibliography
- Axiomatic considerations in multi-objective location theory
- Distance weighted voting and a single facility location problem
- An Axiomatic Approach to Location on Networks
- An Impossibility Result in Axiomatic Location Theory
- Unnamed Item
- Unnamed Item
- Unnamed Item