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초록
Recently, the authors have introduced and intensively studied a class of bounded Hilbert space operators called conditionally positive definite. Its origins go back to the harmonic analysis on *-semigroups, namely to the concept of conditional positive definiteness. Our main aim here is to give a complete description of algebraic conditionally positive definite operators on inner product spaces; we do not assume that the operators under consideration are bounded.
키워드
Algebraic operator; Conditional positive definiteness; Conditionally positive definite operator; Similarity; M-ISOMETRIC TRANSFORMATIONS; COMPLETE HYPEREXPANSIVITY; SUBNORMALITY
- 제목
- On the Structure of Conditionally Positive Definite Algebraic Operators
- 저자
- Jablonski, Zenon Jan; Jung, Il Bong; Stochel, Jan
- 발행일
- 2022-09
- 유형
- Article
- 권
- 16
- 호
- 6
- 언어
- ENG
- 출판사
- SPRINGER BASEL AG
- 발행국가
- 스위스
- ISSN
- E 1661-8262
P 1661-8254