| Volume 3, Number 2, May 2007, pp. 227-234 | ||||||||||
| Lihua Chen | ||||||||||
| Key words: | ||||||||||
| public facility allocation problems, optimal utility value method, majority equilibrium | ||||||||||
| Mathematices Subject Classification: 49L20, 91A10, 91A25, 91A65 | ||||||||||
| References | ||||||||||
|
||||||||||||||||||||||||||||||||||||||||
| Abstract: | |||
| We consider the public facility allocation problem decided through an optimal utility value under the majority rule in public facility management. A location of the public facility is a majority rule winner with optimal utility value if no other location in the network is with better utility value than the winner. We define a weight function and establish the network model for the cases with one or more than one public facilities to be located. We show that there exists a modified weak quasi-Condorcet winner if the public facility allocation graph model is a tree. Based on above discussion we proposed a practical majority equilibrium method for more general public facility allocation problems. | |||
| An optimal utility value method with majority equilibrium for public facility allocation | ||