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On the setting of the pluriharmonic Dirichlet space, we describe the essential norm of an operator which is a finite sum of products of several Toeplitz operators.
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참고문헌 (10)
참고문헌 신청
R. Adams / 1975 / Academic press / Academic press
S. Axler / 1998 / Compact operators via the Berezin transform / Indiana Univ. Math. J 47:387~400
B. R. Choe / 2011 / Toeplitz products with pluriharmonic symbols on the Hardy space over the ball / J. of Mathematical Analysis and Application 381:365~382
B. R. Choe / 2007 / Zero products of Toeplitz operators with n-harmonic symbols / Integral Equation and Operator Theory 57:43~66
M. Englis / 1999 / Compact Toeplitz operators via the Berezin transform on bounded symmetric domains / Integral Equation and Operator Theory 33:426~455
S. Axler / 1998 / Compact operators via the Berezin transform / Indiana Univ. Math. J 47:387~400
B. R. Choe / 2011 / Toeplitz products with pluriharmonic symbols on the Hardy space over the ball / J. of Mathematical Analysis and Application 381:365~382
B. R. Choe / 2007 / Zero products of Toeplitz operators with n-harmonic symbols / Integral Equation and Operator Theory 57:43~66
M. Englis / 1999 / Compact Toeplitz operators via the Berezin transform on bounded symmetric domains / Integral Equation and Operator Theory 33:426~455
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