Manuel Sebastian Mariani
University of Fribourg
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Publication
Featured researches published by Manuel Sebastian Mariani.
Physics Reports | 2017
Hao Liao; Manuel Sebastian Mariani; Matus Medo; Yi-Cheng Zhang; Ming-Yang Zhou
Complex networks have emerged as a simple yet powerful framework to represent and analyze a wide range of complex systems. The problem of ranking the nodes and the edges in complex networks is critical for a broad range of real-world problems because it affects how we access online information and products, how success and talent are evaluated in human activities, and how scarce resources are allocated by companies and policymakers, among others. This calls for a deep understanding of how existing ranking algorithms perform, and which are their possible biases that may impair their effectiveness. Well-established ranking algorithms (such as the popular Googles PageRank) are static in nature and, as a consequence, they exhibit important shortcomings when applied to real networks that rapidly evolve in time. The recent advances in the understanding and modeling of evolving networks have enabled the development of a wide and diverse range of ranking algorithms that take the temporal dimension into account. The aim of this review is to survey the existing ranking algorithms, both static and time-aware, and their applications to evolving networks. We emphasize both the impact of network evolution on well-established static algorithms and the benefits from including the temporal dimension for tasks such as prediction of real network traffic, prediction of future links, and identification of highly-significant nodes.
Journal of Informetrics | 2017
Giacomo Vaccario; Matus Medo; Nicolas Wider; Manuel Sebastian Mariani
It is widely recognized that citation counts for papers from different fields cannot be directly compared because different scientific fields adopt different citation practices. Citation counts are also strongly biased by paper age since older papers had more time to attract citations. Various procedures aim at suppressing these biases and give rise to new normalized indicators, such as the relative citation count. We use a large citation dataset from Microsoft Academic Graph and a new statistical framework based on the Mahalanobis distance to show that the rankings by well known indicators, including the relative citation count and Googles PageRank score, are significantly biased by paper field and age. Our statistical framework to assess ranking bias allows us to exactly quantify the contributions of each individual field to the overall bias of a given ranking. We propose a general normalization procedure motivated by the z-score which produces much less biased rankings when applied to citation count and PageRank score.
Technological Forecasting and Social Change | 2018
Manuel Sebastian Mariani; Matus Medo; Francois Lafond
One of the most challenging problems in technological forecasting is to identify as early as possible those technologies that have the potential to lead to radical changes in our society. In this paper, we use the US patent citation network (1926-2010) to test our ability to early identify a list of historically significant patents through citation network analysis. We show that in order to effectively uncover these patents shortly after they are issued, we need to go beyond raw citation counts and take into account both the citation network topology and temporal information. In particular, an age-normalized measure of patent centrality, called rescaled PageRank, allows us to identify the significant patents earlier than citation count and PageRank score. In addition, we find that while high-impact patents tend to rely on other high-impact patents in a similar way as scientific papers, the patents’ citation dynamics is significantly slower than that of papers, which makes the early identification of significant patents more challenging than that of significant papers.
Entropy | 2018
Matus Medo; Manuel Sebastian Mariani; Linyuan Lü
Real networks typically studied in various research fields—ecology and economic complexity, for example—often exhibit a nested topology, which means that the neighborhoods of high-degree nodes tend to include the neighborhoods of low-degree nodes. Focusing on nested networks, we study the problem of link prediction in complex networks, which aims at identifying likely candidates for missing links. We find that a new method that takes network nestedness into account outperforms well-established link-prediction methods not only when the input networks are sufficiently nested, but also for networks where the nested structure is imperfect. Our study paves the way to search for optimal methods for link prediction in nested networks, which might be beneficial for World Trade and ecological network analysis.
arXiv: Physics and Society | 2017
Zhuo-Ming Ren; Manuel Sebastian Mariani; Yi-Cheng Zhang; Matus Medo
Physical Review E | 2018
Zhuo-Ming Ren; Manuel Sebastian Mariani; Yi-Cheng Zhang; Matus Medo
arXiv: Physics and Society | 2018
Matus Medo; An Zeng; Yi-Cheng Zhang; Manuel Sebastian Mariani
arXiv: Physics and Society | 2018
Flavio Iannelli; Manuel Sebastian Mariani; Igor M. Sokolov
Physical Review E | 2018
Albert Solé-Ribalta; Claudio J. Tessone; Manuel Sebastian Mariani; Javier Borge-Holthoefer
Archive | 2018
Flavio Iannelli; Manuel Sebastian Mariani; Igor M. Sokolov