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Tutorials
The
tutorials will be held on SUNDAY, March 14, 2010 at ISIAM (Boulevard
Hassan 1er, Quartier Dakhla, Agadir).
The schedule is as follows:
- 14:00 – 16:00 – Tutorial 1
- 16:00 – 16:30 – Coffee Break
- 16:30 – 18:30 – Tutorial 2
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Tutorial 1: Concept-based
Learning Models Professor
Sergei O. Kuznetsov, State University Higher School of
Economics, Department of Applied Mathematics and Information Science,
Moscow, Russia
Presenter's
Website
Presenter's
Biography
Abstract: The
importance of lattices in inductive learning was noticed in early 1970s
in the works on antiunification, which give rise to Inductive Logic
Programming. Techniques related to extraction of knowledge from data
were among the mainstream of Formal Concept Analysis (FCA) from the
very beginning in early 1980s, when researchers started to study the
notion of attribute implication and implication bases. Generating bases
of implications from contexts, e.g. in the process of
Attribute
exploration, is a learning procedure, as well as generating bases of
association rules, the latter being very closely related to concept
lattices and their diagrams. In our tutorial we describe several
learning models that are based on concept lattices, such as learning
implications and association rules, JSM-method of hypothesis
generation, learning with pattern structures, etc., as well as some
well-known machine learning models that are naturally described in
terms of concept lattices, among them version spaces and induction of
decision trees. We employ some open-source software that realize
learning models related to concept lattices and consider practical
examples from several application domains.
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Tutorial 2: Social
Network Analysis. 
Professor
Sergei Obiedkov,
State University Higher School of Economics and Information Science,
Russia
Presenter's
Website
Presenter's
DBLP page
Presenter's
Biography
Dr.
Camille ROTH, CNRS (Centre National de la Recherche
Scientifique), Paris, France
Presenter's Website
Presenter's
Biography
Abstract:
Social network analysis (SNA) is an active
interdisciplinary
research area, in which mathematical sociology and computer science
play a notable role. The recent interest in social networks has been
supported by significant advances in computing capabilities and
electronic data availability for several social systems: scientists,
webloggers, online customers, computer-based collaboration-enhancing
devices, inter alia. In particular, knowledge networks, i.e.,
interaction networks where agents produce or exchange knowledge, are
the focus of many current studies, both qualitative and quantitative.
Among these, community-detection issues such as finding agents sharing
sets of identical patterns are a key topic. Social network analysis is
proficient in methods aimed at discovering, describing, and plausibly
organizing various kinds of social communities. At the same time,
conceptual structures can yield a fruitful insight in this regard, be
it in relation to affiliation networks (actors belonging to the same
organizations, participating in identical events), interaction networks
(groups of agents related to similar groups of agents), or epistemic
communities (i.e., actors dealing with identical topics, such as
scientific communities or weblogs). Indeed, some applications of
concept lattices in sociology have been proposed since the early 1990s.
The tutorial covers main topics of social network analysis, such as
community detection, role identification, data mining in networks, link
prediction, etc., with respect to various kinds of networks, such as
affiliation, collaboration, citation, one-mode and two-mode networks,
folksonomies, etc. We describe traditional SNA approaches to each of
the topics, as well as present FCA-based approaches if such have been
developed. We indicate the opportunities for formal concept analysis in
social network research by proposing possible bridges between these
frameworks and by presenting issues of mathematical sociology which
could benefit from conceptual structures, so as to facilitate
collaboration between the two fields.
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