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<dc:title>Statistical Relational Learning for Proteomics: Function, Interactions and Evolution</dc:title>
<dc:creator>Teso, Stefano</dc:creator>
<dc:contributor>Teso, Stefano</dc:contributor>
<dc:contributor>Passerini, Andrea</dc:contributor>
<dc:subject>Settore INF/01 - Informatica</dc:subject>
<dc:subject>Settore BIO/11 - Biologia Molecolare</dc:subject>
<dc:description>In recent years, the field of Statistical Relational Learning (SRL) [1, 2] has&#xd;
produced new, powerful learning methods that are explicitly designed to solve&#xd;
complex problems, such as collective classification, multi-task learning and&#xd;
structured output prediction, which natively handle relational data, noise,&#xd;
and partial information. Statistical-relational methods rely on some First-&#xd;
Order Logic as a general, expressive formal language to encode both the data&#xd;
instances and the relations or constraints between them. The latter encode&#xd;
background knowledge on the problem domain, and are use to restrict or bias&#xd;
the model search space according to the instructions of domain experts. The&#xd;
new tools developed within SRL allow to revisit old computational biology&#xd;
problems in a less ad hoc fashion, and to tackle novel, more complex ones.&#xd;
Motivated by these developments, in this thesis we describe and discuss the&#xd;
application of SRL to three important biological problems, highlighting the&#xd;
advantages, discussing the trade-offs, and pointing out the open problems.&#xd;
&#xd;
In particular, in Chapter 3 we show how to jointly improve the outputs&#xd;
of multiple correlated predictors of protein features by means of a very gen-&#xd;
eral probabilistic-logical consistency layer. The logical layer â€” based on&#xd;
grounding-specific Markov Logic networks [3] â€” enforces a set of weighted&#xd;
first-order rules encoding biologically motivated constraints between the pre-&#xd;
dictions. The refiner then improves the raw predictions so that they least&#xd;
violate the constraints. Contrary to canonical methods for the prediction&#xd;
of protein features, which typically take predicted correlated features as in-&#xd;
puts to improve the output post facto, our method can jointly refine all&#xd;
predictions together, with potential gains in overall consistency. In order&#xd;
to showcase our method, we integrate three stand-alone predictors of corre-&#xd;
lated features, namely subcellular localization (Loctree[4]), disulfide bonding&#xd;
state (Disulfind[5]), and metal bonding state (MetalDetector[6]), in a way&#xd;
that takes into account the respective strengths and weaknesses. The ex-&#xd;
perimental results show that the refiner can improve the performance of the&#xd;
underlying predictors by removing rule violations. In addition, the proposed&#xd;
method is fully general, and could in principle be applied to an array of&#xd;
heterogeneous predictions without requiring any change to the underlying&#xd;
software.&#xd;
&#xd;
In Chapter 4 we consider the multi-level proteinâ€“protein interaction (PPI)&#xd;
prediction problem. In general, PPIs can be seen as a hierarchical process&#xd;
occurring at three related levels: proteins bind by means of specific domains,&#xd;
which in turn form interfaces through patches of residues. Detailed knowl-&#xd;
edge about which domains and residues are involved in a given interaction has&#xd;
extensive applications to biology, including better understanding of the bind-&#xd;
ing process and more efficient drug/enzyme design. We cast the prediction&#xd;
problem in terms of multi-task learning, with one task per level (proteins,&#xd;
domains and residues), and propose a machine learning method that collec-&#xd;
tively infers the binding state of all object pairs, at all levels, concurrently.&#xd;
Our method is based on Semantic Based Regularization (SBR) [7], a flexible&#xd;
and theoretically sound SRL framework that employs First-Order Logic con-&#xd;
straints to tie the learning tasks together. Contrarily to most current PPI&#xd;
prediction methods, which neither identify which regions of a protein actu-&#xd;
ally instantiate an interaction nor leverage the hierarchy of predictions, our&#xd;
method resolves the prediction problem up to residue level, enforcing con-&#xd;
sistent predictions between the hierarchy levels, and fruitfully exploits the&#xd;
hierarchical nature of the problem. We present numerical results showing&#xd;
that our method substantially outperforms the baseline in several experi-&#xd;
mental settings, indicating that our multi-level formulation can indeed lead&#xd;
to better predictions.&#xd;
&#xd;
Finally, in Chapter 5 we consider the problem of predicting drug-resistant&#xd;
protein mutations through a combination of Inductive Logic Programming [8,&#xd;
9] and Statistical Relational Learning. In particular, we focus on viral pro-&#xd;
teins: viruses are typically characterized by high mutation rates, which allow&#xd;
them to quickly develop drug-resistant mutations. Mining relevant rules from&#xd;
mutation data can be extremely useful to understand the virus adaptation&#xd;
mechanism and to design drugs that effectively counter potentially resistant&#xd;
mutants. We propose a simple approach for mutant prediction where the in-&#xd;
put consists of mutation data with drug-resistance information, either as sets&#xd;
of mutations conferring resistance to a certain drug, or as sets of mutants with&#xd;
information on their susceptibility to the drug. The algorithm learns a set&#xd;
of relational rules characterizing drug-resistance, and uses them to generate&#xd;
a set of potentially resistant mutants. Learning a weighted combination of&#xd;
rules allows to attach generated mutants with a resistance score as predicted&#xd;
by the statistical relational model and select only the highest scoring ones.&#xd;
Promising results were obtained in generating resistant mutations for both&#xd;
nucleoside and non-nucleoside HIV reverse transcriptase inhibitors. The ap-&#xd;
proach can be generalized quite easily to learning mutants characterized by&#xd;
more complex rules correlating multiple mutations.</dc:description>
<dc:date>2013</dc:date>
<dc:type>info:eu-repo/semantics/doctoralThesis</dc:type>
<dc:identifier>https://hdl.handle.net/11572/367705</dc:identifier>
<dc:identifier>http://dx.doi.org/10.15168/11572_367705</dc:identifier>
<dc:identifier>10.15168/11572_367705</dc:identifier>
<dc:language>eng</dc:language>
<dc:relation>firstpage:1</dc:relation>
<dc:relation>lastpage:123</dc:relation>
<dc:relation>numberofpages:123</dc:relation>
<dc:rights>info:eu-repo/semantics/openAccess</dc:rights>
<dc:publisher>Università degli studi di Trento</dc:publisher>
<dc:publisher>place:TRENTO</dc:publisher>
<dc:rights>license:Tutti i diritti riservati (All rights reserved)</dc:rights>
</oai_dc:dc></metadata></record></GetRecord></OAI-PMH>