On Kähler’s integral differential forms of arithmetic function fields
✍ Scribed by Ernst Kunz; Rolf Waldi
- Publisher
- Vandenhoeck & Ruprecht
- Year
- 2003
- Tongue
- German
- Weight
- 530 KB
- Volume
- 73
- Category
- Article
- ISSN
- 0025-5858
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## Abstract In this paper we study the heat equation (of Hodge Laplacian) deformation of (__p, p__)‐forms on a Kähler manifold. After identifying the condition and establishing that the positivity of a (__p, p__)‐form solution is preserved under such an invariant condition, we prove the sharp diffe
The purpose of this paper is to derive a generalization of Shimura's results concerning Fourier coefficients of Hilbert modular forms of half integral weight over total real number fields in the case of Hilbert-Maass wave forms over algebraic number fields by following the Shimura's method. Employin