Orthogonality and the numerical range
Mary R. EMBRY
著者情報
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Mary R. EMBRY
Department of Mathematics University of North Carolina at Charlotte
ジャーナル
フリー
1975 年 27 巻 3 号 p. 405-411
詳細
- Published: 1975 Received: 1974/06/03 Available on J-STAGE: 2006/10/20 Accepted: - Advance online publication: - Revised: -
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訂正情報
訂正日: 2006/10/20 訂正理由: - 訂正箇所: 引用文献情報 訂正内容: Wrong : 1) W. F. Donoghue, Jr., On the numerical range of a bounded operator, Michigan Math. J., 4 (1957), 261-263.
2) M. R. Embry, The numerical range of an operator, Pacific J. Math., 32 (1970), 647-650.
3) M. R. Embry, The numerical range of an operator, II, Notices Amer. Math. Soc., 21 (1974), A-196.
4) P. R. Halmos, A Hilbert Space Problem Book, Van Nostrand, Princeton, 1967.
5) C. H. Meng, On the numerical range of an operator, Proc. Amer. Math. Soc., 14 (1963), 167-171.
6) N. Salinas, On the η function of Brown and Pearcy and the numerical function of an operator, Canad. J. Math., 23 (1971), 565-578.
7) J. G. Stampfli, Extreme points of the numerical range of a hyponormal operator, Michigan Math. J., 13 (1966), 87-89.
Right : [1] W. F. Donoghue, Jr., On the numerical range of a bounded operator, Michigan Math. J., 4 (1957), 261-263.
[2] M. R. Embry, The numerical range of an operator, Pacific J. Math., 32 (1970), 647-650.
[3] M. R. Embry, The numerical range of an operator, II, Notices Amer. Math. Soc., 21 (1974), A-196.
[4] P. R. Halmos, A Hilbert Space Problem Book, Van Nostrand, Princeton, 1967.
[5] C. H. Meng, On the numerical range of an operator, Proc. Amer. Math. Soc., 14 (1963), 167-171.
[6] N. Salinas, On the η function of Brown and Pearcy and the numerical function of an operator, Canad. J. Math., 23 (1971), 565-578.
[7] J. G. Stampfli, Extreme points of the numerical range of a hyponormal operator, Michigan Math. J., 13 (1966), 87-89.
訂正日: 2006/10/20 訂正理由: - 訂正箇所: PDFファイル 訂正内容: -
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