h1

h2

h3

h4

h5
h6
% IMPORTANT: The following is UTF-8 encoded.  This means that in the presence
% of non-ASCII characters, it will not work with BibTeX 0.99 or older.
% Instead, you should use an up-to-date BibTeX implementation like “bibtex8” or
% “biber”.

@PHDTHESIS{Elsheikh:229154,
      author       = {Elsheikh, Atiyah Mohamed Gamal},
      othercontributors = {Naumann, Uwe},
      title        = {{M}odelica based computational tools for sensitivity
                      analysis via automatic differentiation},
      address      = {Aachen},
      publisher    = {Publikationsserver der RWTH Aachen University},
      reportid     = {RWTH-CONV-144127},
      pages        = {XX, 164 S. : Ill., graph. Darst.},
      year         = {2012},
      note         = {Prüfungsjahr: 2012. - Publikationsjahr: 2014; Aachen,
                      Techn. Hochsch., Diss., 2012},
      abstract     = {This work is mainly concerned with sensitivity analysis of
                      DAE-based models described by the modern object-oriented
                      modeling language Modelica. In this context, an automatic
                      differentiation tool named as ADModelica is presented. It
                      fully employs Modelica-based compiler techniques forming a
                      new automatic differentiation approach for non-causal
                      equation-based languages. Already existing open-source
                      compiler tools are utilized for reducing implementation
                      efforts. A generated output model efficiently represents a
                      sensitivity equation system by which parameter sensitivities
                      can be simulated using any existing Modelica simulation
                      environment. The resulting tool has been successfully
                      applied on high-level Modelica models in the field of
                      Systems Biology. In benchmark examples, the performance of
                      the generated models are better than applying common finite
                      difference methods in terms of accuracy and runtime
                      performance. Moreover, the representation of these models
                      permits the exploitation of structural characteristics of
                      sensitivity equation systems for significantly improved
                      runtime performance on supercomputer clusters.Using
                      ADModelica, several sensitivity analysis application studies
                      of computationally, algorithmically and technically
                      challenging nature have been performed towards the
                      realization of stable efficient parameter estimation process
                      of large and badly-scaled dynamical models. These studies
                      cover among others: • The examination of several global
                      multistart optimization methods w.r.t. results quality and
                      implementation efforts, in particular the design of new
                      derivative-based hybrid heuristic strategies• The
                      determination of confidence regions of model parameters via
                      identifiability analysis techniques based on linearized
                      statistics and Monte Carlo bootstrap methods.Within this
                      work furtherModelica-based both domain-dependent and
                      domain-independent computational tools have been implemented
                      such as:• A compact Modelica library for simplified
                      kinetics for modeling complex reaction systems through which
                      model families can be easily specified• A tool for
                      visualizing scaled parameter sensitivities within a
                      supervised master thesis • A Modelica-based editor for
                      modeling biochemical reaction networks within a
                      collaborative work with collegesFinally, this thesis also
                      covers theoretical studies concerning the differential and
                      the structural index of a DAE system and the corresponding
                      sensitivity equation system with an interesting
                      mathematically proven conclusion about their relationship.},
      keywords     = {Automatische Differentiation (SWD) / Sensitivitätsanalyse
                      (SWD) / Systembiologie (SWD) / Modelica (SWD)},
      cin          = {120000 / 123010},
      ddc          = {004},
      cid          = {$I:(DE-82)120000_20140620$ / $I:(DE-82)123010_20140620$},
      typ          = {PUB:(DE-HGF)11},
      urn          = {urn:nbn:de:hbz:82-opus-47677},
      url          = {https://publications.rwth-aachen.de/record/229154},
}