The finite group action and the equivariant determinant of elliptic operators II
スポンサーリンク
概要
- 論文の詳細を見る
Let M be an almost complex manifold and g a periodic automorphism of M of order p. Then the rotation angles of g around fixed points of g are naturally defined by the almost complex structure of M. In this paper, under the assumption that the fixed points of gk (1 ≤ k ≤ p−1) are isolated, a calculation formula is provided for the homomorphism ID: ℤp → ℝ/ℤ defined in [8]. The formula gives a new method to study the periodic automorphisms of almost complex manifolds. As examples of the application of the formula, we show the nonexistence of the ℤp-action of specific isotropy orders and examine whether specific rotation angles exist or not.
- The Mathematical Society of Japanの論文
The Mathematical Society of Japan | 論文
- On the abstract linear evolution equations in Banach spaces
- Constant mean curvature cylinders with irregular ends
- Strichartz estimates for Schrödinger equations with variable coefficients and potentials at most linear at spatial infinity
- The finite group action and the equivariant determinant of elliptic operators II
- Lagrangian Floer homology of a pair of real forms in Hermitian symmetric spaces of compact type