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On the Kähler-hyperbolicity of bounded symmetric domains
- Choi, Young-Jun;
- Lee, Kang-Hyurk;
- Seo, Aeryeong
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In this paper, we characterize the K & auml;hler-hyperbolicity length of a bounded symmetric domain, defined by its rank and genus, as a unique constant determined by a constant gradient length of a special Bergman potential. Additionally, we establish a characterization of the lower bound of L infinity norm of the gradient length of any Bergman potential. (c) 2026 Elsevier Inc. All rights are reserved, including those for text and data mining, AI training, and similar technologies.
키워드
Bounded symmetric domains; The Bergman metric; The complete K & auml; hler-Einstein metric; The K & auml; hler hyperbolicity; BERGMAN; COHOMOLOGY
- 제목
- On the Kähler-hyperbolicity of bounded symmetric domains
- 저자
- Choi, Young-Jun; Lee, Kang-Hyurk; Seo, Aeryeong
- 발행일
- 2026-09
- 유형
- Article
- 권
- 561
- 호
- 2