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Erschienen in: World Wide Web 3/2017

23.04.2016

Ecosystem on the Web: non-linear mining and forecasting of co-evolving online activities

verfasst von: Yasuko Matsubara, Yasushi Sakurai, Christos Faloutsos

Erschienen in: World Wide Web | Ausgabe 3/2017

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Abstract

Given a large collection of co-evolving online activities, such as searches for the keywords “Xbox”, “PlayStation” and “Wii”, how can we find patterns and rules? Are these keywords related? If so, are they competing against each other? Can we forecast the volume of user activity for the coming month? We conjecture that online activities compete for user attention in the same way that species in an ecosystem compete for food. We present EcoWeb, (i.e., Ecosystem on the Web), which is an intuitive model designed as a non-linear dynamical system for mining large-scale co-evolving online activities. Our second contribution is a novel, parameter-free, and scalable fitting algorithm, EcoWeb-Fit, that estimates the parameters of EcoWeb. Extensive experiments on real data show that EcoWeb is effective, in that it can capture long-range dynamics and meaningful patterns such as seasonalities, and practical, in that it can provide accurate long-range forecasts. EcoWeb consistently outperforms existing methods in terms of both accuracy and execution speed.

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Fußnoten
3
Image courtesy of xura, criminalatt, David Castillo Dominici, happykanppy at FreeDigitalPhotos.net.
 
4
There are several variations of the Lotka-Volterra model, e.g., the predator-prey/parasitism model. However, in this paper, we only focus on the simplest case where a i j ≥ 0(ij) for all species i and j (i.e., neutralism/amensalism/competition).
 
5
For example, given N users, there are N × 24 hours/resources per day, or fewer, depending on the keyword and the demographic group it appeals to.
 
6
In this paper, we assume that P(t) is the popularity density of a keyword, i.e., 0≤P(t)≤1, however, our equations can also handle other settings, such as the actual numbers of keyword appearances.
 
7
We can also say: the amount of available user resources for keyword i with a limited size of maximum popularity size K i is: \( K_{i} - {\sum }_{j=1}^{d} a_{ij} P_{j}(t). \)
 
8
Here, \(\log ^{*}\) is the universal code length for integers.
 
9
We digitize the floating number into c F = 8 bits.
 
10
Here, μ, σ 2 need 2c F bits, but we can eliminate them because they are constant values and independent of our modeling.
 
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Metadaten
Titel
Ecosystem on the Web: non-linear mining and forecasting of co-evolving online activities
verfasst von
Yasuko Matsubara
Yasushi Sakurai
Christos Faloutsos
Publikationsdatum
23.04.2016
Verlag
Springer US
Erschienen in
World Wide Web / Ausgabe 3/2017
Print ISSN: 1386-145X
Elektronische ISSN: 1573-1413
DOI
https://doi.org/10.1007/s11280-016-0389-x

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