@article{843750,
      author = {Kaltenbacher, Barbara, and Kukavica, Igor, and Lasiecka,  I. and Triggiani, R. and Tuffaha, Amjad, and Webster,  Justin T.},
      url = {http://library.usi.edu/record/843750},
      title = {Mathematical theory of evolutionary fluid-flow structure  interactions /},
      abstract = {This book is devoted to the study of coupled partial  differential equation models, which describe complex  dynamical systems occurring in modern scientific  applications such as fluid/flow-structure interactions. The  first chapter provides a general description of a  fluid-structure interaction, which is formulated within a  realistic framework, where the structure subject to a  frictional damping moves within the fluid. The second  chapter then offers a multifaceted description, with often  surprising results, of the case of the static interface; a  case that is argued in the literature to be a good model  for small, rapid oscillations of the structure. The third  chapter describes flow-structure interaction where the  compressible Navier-Stokes equations are replaced by the  linearized Euler equation, while the solid is taken as a  nonlinear plate, which oscillates in the surrounding gas  flow. The final chapter focuses on a the equations of  nonlinear acoustics coupled with linear acoustics or  elasticity, as they arise in the context of high intensity  ultrasound applications.--},
      doi = {https://doi.org/10.1007/978-3-319-92783-1},
      recid = {843750},
      pages = {1 online resource (xiii, 307 pages).},
}