% 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”.

@ARTICLE{Theers:155428,
      author       = {Theers, Mario and Winkler, Roland G.},
      title        = {{E}ffects of thermal fluctuations and fluid compressibility
                      on hydrodynamic synchronization of microrotors at finite
                      ocillatory {R}eynolds number: a multiparticle collision
                      dynamics simulation study},
      journal      = {Soft matter},
      volume       = {10},
      number       = {32},
      issn         = {1744-6848},
      address      = {Cambridge},
      publisher    = {Royal Society of Chemistry (RSC)},
      reportid     = {FZJ-2014-04594},
      pages        = {5894 -},
      year         = {2014},
      abstract     = {We investigate the emergent dynamical behavior of
                      hydrodynamically coupled microrotors by means of
                      multiparticle collision dynamics (MPC) simulations. The two
                      rotors are confined in a plane and move along circles driven
                      by active forces. Comparing simulations to theoretical
                      results based on linearized hydrodynamics, we demonstrate
                      that time-dependent hydrodynamic interactions lead to
                      synchronization of the rotational motion. Thermal noise
                      implies large fluctuations of the phase-angle difference
                      between the rotors, but synchronization prevails and the
                      ensemble-averaged time dependence of the phase-angle
                      difference agrees well with analytical predictions.
                      Moreover, we demonstrate that compressibility effects lead
                      to longer synchronization times. In addition, the relevance
                      of the inertia terms of the Navier–Stokes equation are
                      discussed, specifically the linear unsteady acceleration
                      term characterized by the oscillatory Reynolds number ReT.
                      We illustrate the continuous breakdown of synchronization
                      with the Reynolds number ReT, in analogy to the continuous
                      breakdown of the scallop theorem with decreasing Reynolds
                      number.},
      cin          = {IAS-2 / ICS-2},
      ddc          = {530},
      cid          = {I:(DE-Juel1)IAS-2-20090406 / I:(DE-Juel1)ICS-2-20110106},
      pnm          = {451 - Soft Matter Composites (POF2-451)},
      pid          = {G:(DE-HGF)POF2-451},
      typ          = {PUB:(DE-HGF)16},
      UT           = {WOS:000340474400005},
      doi          = {10.1039/C4SM00770K},
      url          = {https://juser.fz-juelich.de/record/155428},
}