TY - GEN
T1 - Tell me something my friends do not know
T2 - IEEE International Conference on Data Mining
AU - Matakos, Antonis
AU - Gionis, Aristides
N1 - | openaire: EC/H2020/654024/EU//SoBigData
PY - 2018
Y1 - 2018
N2 - Social media have a great potential to improve information dissemination in our society, yet, they have been held accountable for a number of undesirable effects, such as polarization and filter bubbles. It is thus important to understand these negative phenomena and develop methods to combat them. In this paper we propose a novel approach to address the problem of breaking filter bubbles in social media. We do so by aiming to maximize the diversity of the information exposed to connected social-media users. We formulate the problem of maximizing the diversity of exposure as a quadratic-knapsack problem. We show that the proposed diversity-maximization problem is inapproximable, and thus, we resort to polynomial non-approximable algorithms, inspired by solutions developed for the quadratic knapsack problem, as well as scalable greedy heuristics. We complement our algorithms with instance-specific upper bounds, which are used to provide empirical approximation guarantees for the given problem instances. Our experimental evaluation shows that a proposed greedy algorithm followed by randomized local search is the algorithm of choice given its quality-vs.-efficiency trade-off.
AB - Social media have a great potential to improve information dissemination in our society, yet, they have been held accountable for a number of undesirable effects, such as polarization and filter bubbles. It is thus important to understand these negative phenomena and develop methods to combat them. In this paper we propose a novel approach to address the problem of breaking filter bubbles in social media. We do so by aiming to maximize the diversity of the information exposed to connected social-media users. We formulate the problem of maximizing the diversity of exposure as a quadratic-knapsack problem. We show that the proposed diversity-maximization problem is inapproximable, and thus, we resort to polynomial non-approximable algorithms, inspired by solutions developed for the quadratic knapsack problem, as well as scalable greedy heuristics. We complement our algorithms with instance-specific upper bounds, which are used to provide empirical approximation guarantees for the given problem instances. Our experimental evaluation shows that a proposed greedy algorithm followed by randomized local search is the algorithm of choice given its quality-vs.-efficiency trade-off.
KW - Diversity maximization
KW - Filter bubble
KW - Quadratic knapsack
U2 - 10.1109/ICDM.2018.00048
DO - 10.1109/ICDM.2018.00048
M3 - Conference article in proceedings
SN - 9781538691601
T3 - IEEE International Conference on Data Mining (ICDM)
SP - 327
EP - 336
BT - 2018 IEEE International Conference on Data Mining, ICDM 2018
PB - IEEE
Y2 - 17 November 2018 through 20 November 2018
ER -