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      <div class="TdmEntry">Research Program<ul><li><a href="uid6.html&#10;&#9;&#9;  ">Introduction</a></li><li><a href="uid7.html&#10;&#9;&#9;  ">Modeling Interfaces and Contacts</a></li><li><a href="uid10.html&#10;&#9;&#9;  ">Modeling Macro-molecular Assemblies</a></li><li><a href="uid13.html&#10;&#9;&#9;  ">Modeling the Flexibility of Macro-molecules</a></li><li><a href="uid15.html&#10;&#9;&#9;  ">Algorithmic Foundations</a></li></ul></div>
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	    Raweb 
	    2015</a> | <a href="http://www.inria.fr/en/teams/abs">Presentation of the Project-Team ABS</a> | <a href="http://team.inria.fr/abs/">ABS Web Site
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        <h2>Section: 
      Highlights of the Year</h2>
        <h3 class="titre3">Highlights of the Year</h3>
        <p>In 2015, several achievements are worth noticing in three realms,
namely in computer science, computational structural biology, and
software.</p>
        <a name="uid21"/>
        <h4 class="titre4">Computer Science</h4>
        <p class="notaparagraph">
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              <mo>▸</mo>
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          <b>Beyond Two-sample-tests: Localizing Data Discrepancies in High-dimensional Spaces</b>
        </p>
        <p class="notaparagraph">
          <b>Reference:</b>
          <a href="./bibliography.html#abs-2015-bid30">[17]</a>
        </p>
        <p class="notaparagraph"><b>In a nutshell:</b> A classical problem in statistics is to decide whether two
populations exhibit a statistically significant difference—the
so-called two-sample test problem (TST). If so, another classical
problem is to assess the magnitude of the difference—the
so-called effect size calculation.
While various effect size calculations were available for univariate
data, hardly any existed for multivariate data.</p>
        <p class="notaparagraph"><b>Assessment:</b> In this work, we provide one of the very first (if not the first) effect
size calculation for multivariate data. The method combines
techniques from machine learning (regression) and computational
topology (topological persistence).</p>
        <p/>
        <a name="uid22"/>
        <h4 class="titre4">Computational Structural Biology</h4>
        <p class="notaparagraph">
          <span class="math">
            <math xmlns="http://www.w3.org/1998/Math/MathML">
              <mo>▸</mo>
            </math>
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          <b>High Resolution Crystal Structures Leverage Protein
Binding Affinity Predictions</b>
        </p>
        <p class="notaparagraph">
          <b>Reference:</b>
          <a href="./bibliography.html#abs-2015-bid31">[20]</a>
        </p>
        <p class="notaparagraph"><b>In a nutshell:</b> The
binding affinity of two proteins forming a complex is a key
quantity, whose estimation from structural data has remained
elusive, a difficulty owing to the variety of protein binding modes.
In this work, we present sparse models using up to five variables
describing enthalpic and entropic variations upon binding, and a
(cross-validation based) model selection procedure identifying the
best sparse models built from a subset of these variables.</p>
        <p class="notaparagraph"><b>Assessment:</b> Our estimation method ranks amongst the top two or three known so
far, and is possibly the most accurate when applied to high
resolution crystal structures.
One of its key limitations (similar to contenders) is that the crystal
structures of the partners and that of the complex are required. This limitation
motivates our work on energy landscapes, see below.</p>
        <p/>
        <p class="notaparagraph">
          <span class="math">
            <math xmlns="http://www.w3.org/1998/Math/MathML">
              <mo>▸</mo>
            </math>
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          <b>Unveiling Contacts within Macro-molecular assemblies by solving Minimum Weight Connectivity Inference Problems</b>
        </p>
        <p class="notaparagraph">
          <b>Reference:</b>
          <a href="./bibliography.html#abs-2015-bid32">[14]</a>
        </p>
        <p class="notaparagraph"><b>In a nutshell:</b> Following the 2002 Nobel prize in chemistry of Fenn and Tanaka, and the recent
developments led in particular by Carol Robinson (Oxford), native
mass spectrometry is about to become a technique of major importance
in structural biology, providing information on large assemblies
(more than 10 subunits) studied in solution.
One key question is to infer pairwise contacts between
subunits from native mass spectrometry data.</p>
        <p class="notaparagraph"><b>Assessment:</b> In this work, we provide a method to predict pairwise contacts
between subunits of a large assembly, based on the composition of
oligomers. The method is based on a mixed linear integer program,
and essentially doubles the prediction performances of the
method developed by Robinson et al.</p>
        <p/>
        <p class="notaparagraph">
          <span class="math">
            <math xmlns="http://www.w3.org/1998/Math/MathML">
              <mo>▸</mo>
            </math>
          </span>
          <b>Hybridizing Rapidly Growing Random Trees and Basin Hopping Yields an Improved Exploration of Energy Landscapes</b>
        </p>
        <p class="notaparagraph">
          <b>Reference:</b>
          <a href="./bibliography.html#abs-2015-bid33">[22]</a>
        </p>
        <p class="notaparagraph"><b>In a nutshell:</b> Energy landscapes of biomolecular systems code their emergent
thermodynamic and kinetic properties, so that their exploration is a
question of paramount importance. This task requires in particular
finding (metastable) states and their occupancy probabilities.
Landscape exploration methods can be ascribed to two categories: continuous
methods related to molecular dynamics, and discrete methods related to
Monte Carlo sampling.</p>
        <p class="notaparagraph"><b>Assessment:</b>  In this work, we present a discrete sampling method combining features of
robotics inspired methods (rapidly expanding random trees), and of
biophysics inspired methods (basin hopping). Our hybrid algorithm
outperforms contenders significantly.
It is possibly one of the most efficient sampling method for
energy landscapes known to date, but making such a statement will require testing
thoroughly on a variety of systems.
The method may strike a major impact if we manage to qualify the
conformational ensembles generated from a thermodynamic standpoint.</p>
        <p/>
        <p class="notaparagraph">
          <span class="math">
            <math xmlns="http://www.w3.org/1998/Math/MathML">
              <mo>▸</mo>
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          <b>Conformational Ensembles and Sampled Energy Landscapes: Analysis and Comparison</b>
        </p>
        <p class="notaparagraph">
          <b>Reference:</b>
          <a href="./bibliography.html#abs-2015-bid34">[16]</a>
        </p>
        <p class="notaparagraph"><b>In a nutshell:</b> A paper presenting novel methods
to analyze conformational ensembles and sampled energy landscapes,
using techniques from optimal transportation theory and
computational topology.</p>
        <p class="notaparagraph"><b>Assessment:</b>  The method proposed significantly enriches those classically used in
biophysics, and triggered a collaboration with David Wales (Cambridge), one
of the leading scientists on energy landscapes.</p>
        <p/>
        <a name="uid23"/>
        <h4 class="titre4">The Structural Bioinformatics Library</h4>
        <p>We released the Structural Bioinformatics Library, a library whose
main features are detailed below.</p>
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