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@ARTICLE{,
    author = {Bul{\'{\i}}{\v c}ek, Miroslav and Kaplick{\'{y}}, Petr and Steinhauer, Mark},
  keywords = {Classical Solution, Kelvin-Voigt model, Large-data and Long-time, regularity},
     title = {On existence of a classical solution to a generalized Kelvin-Voigt model},
   journal = {Pacific J. of Math.},
    volume = {262},
    number = {1},
      year = {2013},
     pages = {11--33},
      note = {Prerint NCMM, No. 2011-016},
       doi = {10.2140/pjm.2013.262.11},
  abstract = {We consider a two-dimensional generalized Kelvin-Voigt model
describing the motion of a compressible viscoelastic body. We establish the
existence of a unique classical solution to such a model in the spatially periodic
setting. The proof is based on Meyers' higher integrability estimates that
guarantee the Holder continuity of the gradient of displacement.}
}

