profiles.uonbi.ac.ke · a note on metric equivalence of some operators 2. main results 303 theorem...

18

Upload: others

Post on 18-Jun-2020

6 views

Category:

Documents


0 download

TRANSCRIPT

Page 1: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 2: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 3: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 4: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 5: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 6: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 7: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 8: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 9: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 10: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 11: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 12: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 13: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 14: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 15: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 16: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 17: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S
Page 18: profiles.uonbi.ac.ke · A Note on Metric Equivalence of Some Operators 2. Main Results 303 Theorem 2.1. If T is a normal operator and S e B(H) is unitarily equivalent to T, then S