TY - GEN
T1 - Blocking Adversarial Influence in Social Networks
AU - Jia, Feiran
AU - Zhou, Kai
AU - Kamhoua, Charles
AU - Vorobeychik, Yevgeniy
N1 - Funding Information:
Acknowledgment. This research was partially supported by the NSF (IIS-1903207 and CAREER Grant IIS-1905558) and ARO MURI (W911NF1810208).
Publisher Copyright:
© 2020, Springer Nature Switzerland AG.
Copyright:
Copyright 2020 Elsevier B.V., All rights reserved.
PY - 2020
Y1 - 2020
N2 - While social networks are widely used as a media for information diffusion, attackers can also strategically employ analytical tools, such as influence maximization, to maximize the spread of adversarial content through the networks. We investigate the problem of limiting the diffusion of negative information by blocking nodes and edges in the network. We formulate the interaction between the defender and the attacker as a Stackelberg game where the defender first chooses a set of nodes to block and then the attacker selects a set of seeds to spread negative information from. This yields an extremely complex bi-level optimization problem, particularly since even the standard influence measures are difficult to compute. Our approach is to approximate the attacker’s problem as the maximum node domination problem. To solve this problem, we first develop a method based on integer programming combined with constraint generation. Next, to improve scalability, we develop an approximate solution method that represents the attacker’s problem as an integer program, and then combines relaxation with duality to yield an upper bound on the defender’s objective that can be computed using mixed integer linear programming. Finally, we propose an even more scalable heuristic method that prunes nodes from the consideration set based on their degree. Extensive experiments demonstrate the efficacy of our approaches.
AB - While social networks are widely used as a media for information diffusion, attackers can also strategically employ analytical tools, such as influence maximization, to maximize the spread of adversarial content through the networks. We investigate the problem of limiting the diffusion of negative information by blocking nodes and edges in the network. We formulate the interaction between the defender and the attacker as a Stackelberg game where the defender first chooses a set of nodes to block and then the attacker selects a set of seeds to spread negative information from. This yields an extremely complex bi-level optimization problem, particularly since even the standard influence measures are difficult to compute. Our approach is to approximate the attacker’s problem as the maximum node domination problem. To solve this problem, we first develop a method based on integer programming combined with constraint generation. Next, to improve scalability, we develop an approximate solution method that represents the attacker’s problem as an integer program, and then combines relaxation with duality to yield an upper bound on the defender’s objective that can be computed using mixed integer linear programming. Finally, we propose an even more scalable heuristic method that prunes nodes from the consideration set based on their degree. Extensive experiments demonstrate the efficacy of our approaches.
KW - Influence blocking
KW - Influence maximization
KW - Stackelberg game
UR - http://www.scopus.com/inward/record.url?scp=85098262902&partnerID=8YFLogxK
U2 - 10.1007/978-3-030-64793-3_14
DO - 10.1007/978-3-030-64793-3_14
M3 - Conference article published in proceeding or book
AN - SCOPUS:85098262902
SN - 9783030647926
T3 - Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
SP - 257
EP - 276
BT - Decision and Game Theory for Security - 11th International Conference, GameSec 2020, Proceedings
A2 - Zhu, Quanyan
A2 - Baras, John S.
A2 - Poovendran, Radha
A2 - Chen, Juntao
PB - Springer Science and Business Media Deutschland GmbH
T2 - 11th Conference on Decision and Game Theory for Security, GameSec 2020
Y2 - 28 October 2020 through 30 October 2020
ER -