Let MC = (수식) be a 2×2 upper triangular operator matrix acting on the Hilbert space H K and let σw(ㆍ) denote theWeyl spectrum. We give the necessary and sufficient conditions for operators A and B which [수식] holds for every C ∈ B(K, H). ...
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https://www.riss.kr/link?id=A103359004
Xiaohong Cao (Shaanxi Normal University)
2008
English
KCI등재,SCIE,SCOPUS
학술저널
771-780(10쪽)
3
0
상세조회0
다운로드국문 초록 (Abstract)
Let MC = (수식) be a 2×2 upper triangular operator matrix acting on the Hilbert space H K and let σw(ㆍ) denote theWeyl spectrum. We give the necessary and sufficient conditions for operators A and B which [수식] holds for every C ∈ B(K, H). ...
Let MC = (수식) be a 2×2 upper triangular operator matrix
acting on the Hilbert space H K and let σw(ㆍ) denote theWeyl spectrum.
We give the necessary and sufficient conditions for operators A and B
which [수식] holds for every C ∈ B(K, H). We also study the Weyl’s theorem for operator
matrices.
국문 초록 (Abstract)
Let MC = (수식) be a 2×2 upper triangular operator matrix acting on the Hilbert space H K and let σw(ㆍ) denote theWeyl spectrum. We give the necessary and sufficient conditions for operators A and B which [수식] holds for every C ∈ B(K, H...
Let MC = (수식) be a 2×2 upper triangular operator matrix
acting on the Hilbert space H K and let σw(ㆍ) denote theWeyl spectrum.
We give the necessary and sufficient conditions for operators A and B
which [수식] holds for every C ∈ B(K, H). We also study the Weyl’s theorem for operator
matrices.
참고문헌 (Reference)
1 W. Y. Lee, "Weyl’s theorem for operator matrices" 32 (32): 319-331, 1998
2 W. Y. Lee, "Weyl’s theorem for operator matrices" 32 (32): 319-331, 1998
3 W. Y. Lee, "Weyl spectra of operator matrices" 131-138, 2001
4 W. Y. Lee, "Weyl spectra of operator matrices" 131-138, 2001
5 Bhagwati Prashad Duggal, "WEYL'S THEOREMS FOR POSINORMAL OPERATORS" 대한수학회 42 (42): 529-541, 2005
6 Bhagwati Prashad Duggal, "WEYL'S THEOREMS FOR POSINORMAL OPERATORS" 대한수학회 42 (42): 529-541, 2005
7 S. Grabiner, "Uniform ascent and descent of bounded operators" 34 (34): 317-337, 1982
8 S. Grabiner, "Uniform ascent and descent of bounded operators" 34 (34): 317-337, 1982
9 H. Weyl, "Uber beschrankte quadratische Formen, deren Differenz vollsteig ist" 27 : 373-392, 1909
10 H. Weyl, "Uber beschrankte quadratische Formen, deren Differenz vollsteig ist" 27 : 373-392, 1909
1 W. Y. Lee, "Weyl’s theorem for operator matrices" 32 (32): 319-331, 1998
2 W. Y. Lee, "Weyl’s theorem for operator matrices" 32 (32): 319-331, 1998
3 W. Y. Lee, "Weyl spectra of operator matrices" 131-138, 2001
4 W. Y. Lee, "Weyl spectra of operator matrices" 131-138, 2001
5 Bhagwati Prashad Duggal, "WEYL'S THEOREMS FOR POSINORMAL OPERATORS" 대한수학회 42 (42): 529-541, 2005
6 Bhagwati Prashad Duggal, "WEYL'S THEOREMS FOR POSINORMAL OPERATORS" 대한수학회 42 (42): 529-541, 2005
7 S. Grabiner, "Uniform ascent and descent of bounded operators" 34 (34): 317-337, 1982
8 S. Grabiner, "Uniform ascent and descent of bounded operators" 34 (34): 317-337, 1982
9 H. Weyl, "Uber beschrankte quadratische Formen, deren Differenz vollsteig ist" 27 : 373-392, 1909
10 H. Weyl, "Uber beschrankte quadratische Formen, deren Differenz vollsteig ist" 27 : 373-392, 1909
11 R. Bouldin, "The product of operators with closed range" 25 (25): 359-363, 1973
12 R. Bouldin, "The product of operators with closed range" 25 : 359-363, 1973
13 Bhagwati P. Duggal, "On Weyl's theorem for quasi-class $A$ operators" 대한수학회 43 (43): 899-909, 2006
14 Bhagwati P. Duggal, "On Weyl's theorem for quasi-class $A$ operators" 대한수학회 43 (43): 899-909, 2006
15 X. H. Cao, "Essential approximate point spectra and Weyl’s theorem for operator matrices" 304 (304): 759-771, 2005
16 X. H. Cao, "Essential approximate point spectra and Weyl’s theorem for operator matrices" 304 (304): 759-771, 2005
17 I. Gohberg, "Classes of linear operators. Vol. I, Operator Theory: Advances and Applications" Birkhauser Verlag 49-, 1990
18 I. Gohberg, "Classes of linear operators. Vol. I, Operator Theory: Advances and Applications" Birkhauser Verlag 49-, 1990
19 R. Harte, "Another note on Weyl’s theorem" 349 (349): 2115-2124, 1997
20 R. Harte, "Another note on Weyl’s theorem" 349 (349): 2115-2124, 1997
GROUP-FREENESS AND CERTAIN AMALGAMATED FREENESS
ON SANDWICH THEOREMS FOR CERTAIN SUBCLASSES OF ANALYTIC FUNCTIONS INVOLVING CARLSON-SHAFFER OPERATOR
PRIMITIVE EVEN 2-REGULAR POSITIVE QUATERNARY QUADRATIC FORMS
SOLVING SINGULAR NONLINEAR TWO-POINT BOUNDARY VALUE PROBLEMS IN THE REPRODUCING KERNEL SPACE
학술지 이력
연월일 | 이력구분 | 이력상세 | 등재구분 |
---|---|---|---|
2023 | 평가예정 | 해외DB학술지평가 신청대상 (해외등재 학술지 평가) | |
2020-01-01 | 평가 | 등재학술지 유지 (해외등재 학술지 평가) | |
2010-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
2008-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
2006-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
2004-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
2001-07-01 | 평가 | 등재학술지 선정 (등재후보2차) | |
1999-01-01 | 평가 | 등재후보학술지 선정 (신규평가) |
학술지 인용정보
기준연도 | WOS-KCI 통합IF(2년) | KCIF(2년) | KCIF(3년) |
---|---|---|---|
2016 | 0.4 | 0.14 | 0.3 |
KCIF(4년) | KCIF(5년) | 중심성지수(3년) | 즉시성지수 |
0.23 | 0.19 | 0.375 | 0.03 |