@article{1450199,
      author = {Marín, Juan José, and Martell, José Maria, and Mitrea,  Dorina, and Mitrea, Irina, and Mitrea, Marius,},
      url = {http://library.usi.edu/record/1450199},
      title = {Singular integral operators, quantitative flatness, and  boundary problems /},
      abstract = {This monograph provides a state-of-the-art, self-contained  account on the effectiveness of the method of boundary  layer potentials in the study of elliptic boundary value  problems with boundary data in a multitude of function  spaces. Many significant new results are explored in  detail, with complete proofs, emphasizing and elaborating  on the link between the geometric measure-theoretic  features of an underlying surface and the functional  analytic properties of singular integral operators defined  on it. Graduate students, researchers, and professionals  interested in a modern account of the topic of singular  integral operators and boundary value problems as well as  those more generally interested in harmonic analysis, PDEs,  and geometric analysis will find this text to be a valuable  addition to the mathematical literature.},
      doi = {https://doi.org/10.1007/978-3-031-08234-4},
      recid = {1450199},
      pages = {1 online resource :},
}