The Symmetric Egalitarian solution and random arrival rule

博士 === 國立東華大學 === 應用數學系 === 98 === We extended the Shapley value from TU games to both multi- choice NTU games and bankruptcy problems here. In Chapter 1, we follow Kalai and Samets' (1985) construction to de ne a possible extension of the egalitarian solutions to multichoice NTU games, i.e., N...

Full description

Bibliographic Details
Main Authors: Tsung-Fu Wang, 王琮富
Other Authors: Yan-An Hwang
Format: Others
Language:en_US
Published: 2010
Online Access:http://ndltd.ncl.edu.tw/handle/51548183286838107638
id ndltd-TW-098NDHU5507001
record_format oai_dc
spelling ndltd-TW-098NDHU55070012016-04-27T04:11:00Z http://ndltd.ncl.edu.tw/handle/51548183286838107638 The Symmetric Egalitarian solution and random arrival rule 對稱的等量分配解和隨機到達規則 Tsung-Fu Wang 王琮富 博士 國立東華大學 應用數學系 98 We extended the Shapley value from TU games to both multi- choice NTU games and bankruptcy problems here. In Chapter 1, we follow Kalai and Samets' (1985) construction to de ne a possible extension of the egalitarian solutions to multichoice NTU games, i.e., NTU games in which players can participate in the game with several levels of activity. We show that in the presence of some weak axioms the egalitarian solutions are the only monotonic ones in the context of multichoice NTU games. In Chapter 2, since the extended value to bankruptcy problems is random arrival rule, we characterize the random arrival rule by means of CG-consistency and population monotonicity in bankruptcy problems here. Yan-An Hwang 黃延安 2010 學位論文 ; thesis 49 en_US
collection NDLTD
language en_US
format Others
sources NDLTD
description 博士 === 國立東華大學 === 應用數學系 === 98 === We extended the Shapley value from TU games to both multi- choice NTU games and bankruptcy problems here. In Chapter 1, we follow Kalai and Samets' (1985) construction to de ne a possible extension of the egalitarian solutions to multichoice NTU games, i.e., NTU games in which players can participate in the game with several levels of activity. We show that in the presence of some weak axioms the egalitarian solutions are the only monotonic ones in the context of multichoice NTU games. In Chapter 2, since the extended value to bankruptcy problems is random arrival rule, we characterize the random arrival rule by means of CG-consistency and population monotonicity in bankruptcy problems here.
author2 Yan-An Hwang
author_facet Yan-An Hwang
Tsung-Fu Wang
王琮富
author Tsung-Fu Wang
王琮富
spellingShingle Tsung-Fu Wang
王琮富
The Symmetric Egalitarian solution and random arrival rule
author_sort Tsung-Fu Wang
title The Symmetric Egalitarian solution and random arrival rule
title_short The Symmetric Egalitarian solution and random arrival rule
title_full The Symmetric Egalitarian solution and random arrival rule
title_fullStr The Symmetric Egalitarian solution and random arrival rule
title_full_unstemmed The Symmetric Egalitarian solution and random arrival rule
title_sort symmetric egalitarian solution and random arrival rule
publishDate 2010
url http://ndltd.ncl.edu.tw/handle/51548183286838107638
work_keys_str_mv AT tsungfuwang thesymmetricegalitariansolutionandrandomarrivalrule
AT wángcóngfù thesymmetricegalitariansolutionandrandomarrivalrule
AT tsungfuwang duìchēngdeděngliàngfēnpèijiěhésuíjīdàodáguīzé
AT wángcóngfù duìchēngdeděngliàngfēnpèijiěhésuíjīdàodáguīzé
AT tsungfuwang symmetricegalitariansolutionandrandomarrivalrule
AT wángcóngfù symmetricegalitariansolutionandrandomarrivalrule
_version_ 1718248993555742720