Kraus, Daniela
PD Dr. Daniela Kraus
Lecturer
Chair of Mathematics IV
Emil-Fischer-Straße 40
97074
Würzburg
Building:
40 (Mathematik Ost)
Room:
02.008
Phone:
+49 931 31-85028
Fax:
+49 931 31-85376
- Weighted distortion in conformal mapping in euclidean, hyperbolic and elliptic geometry
(with Oliver Roth)
Ann. Acad. Sci. Fenn. Math. 31, 111-130, 2006. - A boundary version of Ahlfors' Lemma, locally complete conformal metrics and conformally invariant reflection principles for analytic maps
(with Oliver Roth and Stephan Ruscheweyh)
J. d'Analyse Math. 101, 219-256, 2007. - Critical points of inner functions, nonlinear partial differential equations, and an extension of Liouville's theorem
(with Oliver Roth)
J. London Math. Soc. 77, 183-202, 2008. - The behaviour of solutions of the Gaussian curvature equation near an isolated boundary point
(with Oliver Roth)
Math. Proc. Cambridge Phil. Soc. 145, 643-667, 2008. - Beurling's free boundary value problem in conformal geometry
(with Florian Bauer, Oliver Roth and Elias Wegert)
Israel Journal Math. 180, 223-254, 2010 - On the isolated singularities of the solutions of the Gaussian curvature equation for nonnegative curvature
(with Oliver Roth)
J. Math. Anal. Appl. 345 No. 2, 628-631, 2008. - Conformal Metrics
(with Oliver Roth)
to appear Lecture Notes Ramanujan Math. Society
see arXiv:0805.2235 - Metrics with conical singularities on the sphere and sharp extensions of the theorems of Landau and Schottky
(with Oliver Roth and Toshiyuki Sugawa)
Math. Z. 267 No. 3-4, 851-868, 2011. - On Beurling's boundary value problem in Circle Packing
(with Oliver Roth and Elias Wegert)
Complex Variables and Elliptic Equations 57 No. 2-4, 397-410, 2012. - Critical sets of bounded analytic functions, zero sets of Bergman spaces and nonpositive curvature
Proc. London Math. Soc. 106 No. 4, 931-956, 2013. - Critical points, the Gauss curvature equation and Blaschke products
(with Oliver Roth)
Fields Institute Communications 65, 133-157, 2012. - Maximal Blaschke products
(with Oliver Roth)
Adv. Math. 241, 58-78, 2013. - Composition and decomposition of indestructible Blaschke products
(with Oliver Roth)
to appear Computational Methods and Function Theory