Refine
Has Fulltext
- yes (519) (remove)
Year of publication
Document Type
- Preprint (374)
- Doctoral Thesis (63)
- Postprint (32)
- Article (31)
- Monograph/Edited Volume (7)
- Master's Thesis (7)
- Bachelor Thesis (2)
- Conference Proceeding (2)
- Course Material (1)
Language
- English (475)
- German (40)
- French (3)
- Multiple languages (1)
Keywords
- random point processes (19)
- statistical mechanics (19)
- stochastic analysis (19)
- index (11)
- boundary value problems (10)
- elliptic operators (9)
- Fredholm property (8)
- cluster expansion (8)
- K-theory (7)
- manifolds with singularities (7)
Institute
- Institut für Mathematik (519) (remove)
In 1914 Bohr proved that there is an r ∈ (0, 1) such that if a power series converges in the unit disk and its sum has modulus less than 1 then, for |z| < r, the sum of absolute values of its terms is again less than 1. Recently analogous results were obtained for functions of several variables. The aim of this paper is to comprehend the theorem of Bohr in the context of solutions to second order elliptic equations meeting the maximum principle.