@article{SchroheHieber1999,
  author    = {Schrohe, Elmar and Hieber, Matthias},
  title     = {Lp spectral independence of elliptic operators via commutator estimates},
  year      = {1999},
  language  = {en}
}
@article{Schrohe1999,
  author    = {Schrohe, Elmar},
  title     = {Frechet algebra techniques for boundary value problems on noncompact manifolds : Fredholm riteria and functional calculus via spectral invariance},
  year      = {1999},
  language  = {en}
}
@article{Schrohe1999,
  author    = {Schrohe, Elmar},
  title     = {Noncommutative residues, Diximier{\"i}s trace, and heat trace expansions on manifolds with boundary},
  year      = {1999},
  language  = {en}
}
@unpublished{MeloNestSchrohe2001,
  author    = {Melo, S. T. and Nest, R. and Schrohe, Elmar},
  title     = {C*-structure and K-theory of Boutet de Monvel's algebra},
  url       = {http://nbn-resolving.de/urn:nbn:de:kobv:517-opus-26166},
  year      = {2001},
  abstract  = {We consider the norm closure A of the algebra of all operators of order and class zero in Boutet de Monvel's calculus on a manifold X with boundary ∂X. We first describe the image and the kernel of the continuous extension of the boundary principal symbol homomorphism to A. If X is connected and ∂X is not empty, we then show that the K-groups of A are topologically determined. In case the manifold, its boundary, and the cotangent space of its interior have torsion free K-theory, we get Ki(A,k) congruent Ki(C(X))⊕Ksub(1-i)(Csub(0)(T*X)),i = 0,1, with k denoting the compact ideal, and T*X denoting the cotangent bundle of the interior. Using Boutet de Monvel's index theorem, we also prove that the above formula holds for i = 1 even without this torsion-free hypothesis. For the case of orientable, two-dimensional X, Ksub(0)(A) congruent Z up(2g+m) and Ksub(1)(A) congruent Z up(2g+m-1), where g is the genus of X and m is the number of connected components of ∂X. We also obtain a composition sequence 0 ⊂ k ⊂ G ⊂ A, with A/G commutative and G/k isomorphic to the algebra of all continuous functions on the cosphere bundle of ∂X with values in compact operators on L²(R+).},
  language  = {en}
}
@unpublished{SchroheSchulze1999,
  author    = {Schrohe, Elmar and Schulze, Bert-Wolfgang},
  title     = {Edge-degenerate boundary value problems on cones},
  url       = {http://nbn-resolving.de/urn:nbn:de:kobv:517-opus-25436},
  year      = {1999},
  abstract  = {We consider edge-degenerate families of pseudodifferential boundary value problems on a semi-infinite cylinder and study the behavior of their push-forwards as the cylinder is blown up to a cone near infinity. We show that the transformed symbols belong to a particularly convenient symbol class. This result has applications in the Fredholm theory of boundary value problems on manifolds with edges.},
  language  = {en}
}
@book{SchroheSchulze1999,
  author    = {Schrohe, Elmar and Schulze, Bert-Wolfgang},
  title     = {Edge-degenerate boundary value problems on cones},
  series = {Preprint / Universit{\"a}t Potsdam, Institut f{\"u}r Mathematik, Arbeitsgruppe Partiell},
  journal   = {Preprint / Universit{\"a}t Potsdam, Institut f{\"u}r Mathematik, Arbeitsgruppe Partiell},
  publisher = {Univ.},
  address   = {Potsdam},
  issn      = {1437-739X},
  pages     = {14 S.},
  year      = {1999},
  language  = {en}
}
@book{SchulzeSchrohe1997,
  author    = {Schulze, Bert-Wolfgang and Schrohe, Elmar},
  title     = {Arbeitsgruppe "Partielle Differentialgleichungen und Komplexe Analysis" (seit 1992)},
  series = {Preprint / Universit{\"a}t Potsdam, Institut f{\"u}r Mathematik},
  volume    = {1997, 12},
  journal   = {Preprint / Universit{\"a}t Potsdam, Institut f{\"u}r Mathematik},
  publisher = {Univ.},
  address   = {Potsdam},
  pages     = {61 S.},
  year      = {1997},
  language  = {de}
}
@article{SchroheSchulze1995,
  author    = {Schrohe, Elmar and Schulze, Bert-Wolfgang},
  title     = {Boundary value problems in Boutet de Monvel's algebra for manifolds with conical singularities II},
  year      = {1995},
  language  = {en}
}
@article{SchroheSchulze1994,
  author    = {Schrohe, Elmar and Schulze, Bert-Wolfgang},
  title     = {Boundary value problems in Boutet de Monvel{\"i}s algebra for manifolds with conical singularities I},
  year      = {1994},
  language  = {en}
}
@book{AlbeverioDemuthSchroheetal.2002,
  author    = {Albeverio, Sergio and Demuth, Michael and Schrohe, Elmar and Schulze, Bert-Wolfgang},
  title     = {Parabolicity, volterra calculus, and conical singularities : a volume of advances in partial differential equations},
  series = {Operator theory : advances and applications},
  volume    = {138},
  journal   = {Operator theory : advances and applications},
  publisher = {Birkh{\"a}user Verl.},
  address   = {Basel},
  isbn      = {3-7643-6906-x},
  pages     = {358 S.},
  year      = {2002},
  language  = {en}
}