TY - JOUR
T1 - Measurement of trust transitivity in trustworthy networks
AU - Chen, Yixiang
AU - Bu, Tian Ming
AU - Zhang, Min
AU - Zhu, Hong
PY - 2010/11
Y1 - 2010/11
N2 - In this paper, we abstract the trust network as a weighted digraph. A path from node A to node B represents a transitive trust relationship. Parallel paths between a source and a target are associated with parallel trusts respectively. We introduce two measurements for computing the derived trust degree from a source to a target: Maxmin trust degree and Max-mean trust degree. The Max operator formalizes the choice among parallel paths. The min and mean operators compute the transitive trust degree along a path. We focus on the analysis of the complexity of computing both kinds of trust degrees. We show that measuring the max-min trust degree is polynomial, however, measuring the max-mean one is NP-hard. Then we propose a matrix-based method to compute the max-mean trust degree, which can be done polynomially, but may produce non-simple paths. Finally, we give a simple example of a trust reputation network to illustrate the matrix-based method.
AB - In this paper, we abstract the trust network as a weighted digraph. A path from node A to node B represents a transitive trust relationship. Parallel paths between a source and a target are associated with parallel trusts respectively. We introduce two measurements for computing the derived trust degree from a source to a target: Maxmin trust degree and Max-mean trust degree. The Max operator formalizes the choice among parallel paths. The min and mean operators compute the transitive trust degree along a path. We focus on the analysis of the complexity of computing both kinds of trust degrees. We show that measuring the max-min trust degree is polynomial, however, measuring the max-mean one is NP-hard. Then we propose a matrix-based method to compute the max-mean trust degree, which can be done polynomially, but may produce non-simple paths. Finally, we give a simple example of a trust reputation network to illustrate the matrix-based method.
KW - Max-mean trust degree
KW - Max-min trust degree
KW - Measurement of transitive trustworthiness
KW - NP-hardness
KW - Trust transitivity
KW - Trustworthy networks
UR - https://www.scopus.com/pages/publications/84863380046
U2 - 10.4304/jetwi.2.4.319-325
DO - 10.4304/jetwi.2.4.319-325
M3 - 文章
AN - SCOPUS:84863380046
SN - 1798-0461
VL - 2
SP - 319
EP - 325
JO - Journal of Emerging Technologies in Web Intelligence
JF - Journal of Emerging Technologies in Web Intelligence
IS - 4
ER -