Extensions of the Shapley value and their characterizations

More documents

Recommendations

Info

E X T E N S I O N S O F T H E S H A P L E Y VA L U E A N D T H E I R C H A R A C T E R I Z AT I O N S yuan feng
Thesis committee members: Chairman: prof.dr.ir. A.J. Mouthaan Secretary: prof.dr.ir. A.J. Mouthaan University of Twente, EWI Promotor: prof.dr. M.J. Uetz University of Twente, EWI Ass.promotor: dr. T.S.H. Driessen University of Twente, EWI dr. G.J. Still University of Twente, EWI Members: dr. W. Kern University of Twente, EWI dr. R.A.M.G. Joosten University of Twente, MB prof.dr. A.A. Stoorvogel University of Twente, EWI dr. G. Xu Northwestern Polytechnical University (NPU), China prof. H. Sun Northwestern Polytechnical University (NPU), China prof. U. Faigle University of Cologne CTIT Ph.D. thesis series No. 13-252 Centre for Telematics and Information Technology P.O. Box 217, 7500 AE, Enschede, The Netherlands The work described in this thesis was performed at the group of Discrete Mathematics and Mathematical Programming (DMMP), Department of Applied Mathematics, Faculty of Electrical Engineering, Mathematics and Computer Science, University of Twente, The Netherlands. Copyright © 2013, Y. Feng. All rights reserved. Typeset with LATEX. Printed by CPI-Wöhrmann Print Service - Zutphen. ISBN 978-90-365-0004-3 ISSN 1381-3617 DOI 10.3990./1.9789036500043
Page 1: Extensionsofthe ShapleyValue and ei
Page 5 and 6: This dissertation has been approved
Page 7 and 8: is used to simplify the proof. More
Page 9 and 10: space (in which only strictly posit
Page 11 and 12: The main problem in the matrix appr
Page 13 and 14: multiplicative game space G + in or
Page 15 and 16: My endless appreciation to my paren
Page 17 and 18: G ′ G N ′ H(S) S ′ , S ′
Page 19 and 20: xviii contents 3.1 Introduction to
Page 21 and 22: 2 introduction techniques for analy
Page 23 and 24: 4 introduction Particularly, v E;d
Page 25 and 26: 6 introduction among its members ac
Page 27 and 28: 8 introduction tively. So the gener
Page 29 and 30: 10 introduction (xii) monotonicity,
Page 31 and 32: 12 introduction where D i P(N, v) =
Page 33 and 34: 14 introduction tions S with differ
Page 35 and 36: 16 introduction that the Solidarity
Page 37 and 38: 18 introduction In other words, the
Page 39 and 40: 20 els value in the classical model
Page 53 and 54:
34 els value in the classical model
Page 55 and 56:
Page 57 and 58:
Page 59 and 60:
Page 61 and 62:
Page 63 and 64:
44 shapley value in the generalized
Page 65 and 66:
Page 67 and 68:
Page 69 and 70:
Page 71 and 72:
Page 73 and 74:
Page 75 and 76:
Page 77 and 78:
Page 79 and 80:
Page 81 and 82:
Page 83 and 84:
Page 85 and 86:
Page 87 and 88:
Page 89 and 90:
Page 91 and 92:
Page 93 and 94:
Page 95 and 96:
Page 97 and 98:
Page 99 and 100:
Page 101 and 102:
Page 103 and 104:
84 other values in the generalized
Page 105 and 106:
Page 107 and 108:
Page 109 and 110:
Page 111 and 112:
Page 113 and 114:
Page 115 and 116:
− 1 6 [v({2}) + v({3})] + 1 3 v({
Page 117 and 118:
Page 119 and 120:
Page 121 and 122:
Page 123 and 124:
Page 125 and 126:
106 values in the multiplicative mo
Page 127 and 128:
Page 129 and 130:
Page 131 and 132:
Page 133 and 134:
Page 135 and 136:
Page 137 and 138:
Page 139 and 140:
Page 141 and 142:
Page 143 and 144:
Page 145 and 146:
Page 147 and 148:
Page 149 and 150:
130 conclusions tiplicative efficie
Page 151 and 152:
132 bibliography [14] T.S.H. Driess
Page 153 and 154:
134 bibliography [39] A.B. Khmelnit
Page 155 and 156:
136 bibliography [66] B. Peleg and
Page 157 and 158:
138 bibliography [92] G. Xu. Matrix
Page 159:
140 bibliography multiplicative eff
show all

Extensions of the Shapley value and their characterizations

You also want an ePaper? Increase the reach of your titles

Delete template?

Save as template?