31.01.2015 Views

Woo Young Lee Lecture Notes on Operator Theory

Woo Young Lee Lecture Notes on Operator Theory

Woo Young Lee Lecture Notes on Operator Theory

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

BIBLIOGRAPHY<br />

[HLL]<br />

[HanL1]<br />

[HanL2]<br />

[Har1]<br />

[Har2]<br />

J.K. Han, H.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g> and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, Invertible completi<strong>on</strong>s of 2 × 2 upper<br />

triangular operator matrices, Proc. Amer. Math. Soc. 128(2000), 119–123<br />

Y.M. Han and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, Weyl’s theorem for algebraically hyp<strong>on</strong>ormal operators,<br />

Proc. Amer. Math. Soc. 128(2000), 2291–2296<br />

Y.M. Han and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, Weyl spectra and Weyl’s theorem, Studia Math.<br />

148(2001), 193–206<br />

R.E. Harte, Invertibility, singularity and Joseph L. Taylor, Proc. Roy. Irish<br />

Acad. 81(A)(1981), 71–79<br />

R.E. Harte, Fredholm, Weyl and Browder theory, Proc. Royal Irish Acad.<br />

85A (2) (1985), 151-176<br />

[Har3] R.E. Harte, Regular boundary elements, Proc. Amer. Math. Soc. 99(2)<br />

(1987) 328-330<br />

[Har4]<br />

R.E. Harte, Invertibility and Singularity for Bounded Linear <strong>Operator</strong>s,<br />

Dekker, New York, 1988.<br />

[Har5] R.E. Harte, The ghost of an index theorem, Proc. Amer. Math. Soc. 106<br />

(1989), 1031-1034<br />

[HaL1]<br />

[HaL2]<br />

R.E. Harte and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, The punctured neighbourhood theorem for incomplete<br />

spaces, J. <strong>Operator</strong> <strong>Theory</strong> 30(1993), 217–226<br />

R.E. Harte and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, Another note <strong>on</strong> Weyl’s theorem, Trans. Amer.<br />

Math. Soc. 349(1997), 2115–2124<br />

[HaLL] R.E. Harte, W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, and L.L. Littlejohn, On generalized Riesz points, J.<br />

<strong>Operator</strong> <strong>Theory</strong> 47(2002), 187–196<br />

[Ho]<br />

[HKL1]<br />

[HKL2]<br />

T.B. Hoover, Hyperinvariant subspaces for n-normal operators, Acta Sci.<br />

Math. (Szeged) 32(1971), 109–119<br />

I.S. Hwang, I.H. Kim and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, Hyp<strong>on</strong>ormality of Toeplitz operators<br />

with polynomial symbols, Math. Ann. 313(1999), 247–261.<br />

I.S. Hwang, I.H. Kim and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, Hyp<strong>on</strong>ormality of Toeplitz operators<br />

with polynomial symbols: An extremal case, Math. Nach. 231(2001), 25–38.<br />

[HwL1] I.S. Hwang and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, The spectrum is c<strong>on</strong>tinuous <strong>on</strong> the set of p-<br />

hyp<strong>on</strong>ormal operators, Math. Z. 235(2000), 151–157<br />

[HwL2]<br />

[HwL3]<br />

I.S. Hwang and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, The boundedness below of 2 × 2 upper triangular<br />

operator matrices, Integral Equati<strong>on</strong>s <strong>Operator</strong> <strong>Theory</strong> 39(2001), 267–276<br />

I.S. Hwang and W.Y. <str<strong>on</strong>g>Lee</str<strong>on</strong>g>, Hyp<strong>on</strong>ormality of trig<strong>on</strong>ometric Toeplitz operators,<br />

Trans. Amer. Math. Soc. 354(2002), 2461–2474.<br />

219

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!