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Results: 10
Representations of H-infinity(D-N)
Authors:
Exner, GR Jo, YS Jung, IB
Citation:
Gr. Exner et al., Representations of H-infinity(D-N), J OPER THEO, 45(2), 2001, pp. 233-249
Spectral pictures of Aluthge transforms of operators
Authors:
Jung, IB Ko, E Pearcy, C
Citation:
Ib. Jung et al., Spectral pictures of Aluthge transforms of operators, INTEG EQ OP, 40(1), 2001, pp. 52-60
Extensions and extremality of recursively generated weighted shifts
Authors:
Curto, RE Jung, IB Lee, WY
Citation:
Re. Curto et al., Extensions and extremality of recursively generated weighted shifts, P AM MATH S, 130(2), 2001, pp. 565-576
A formula for k-hyponormality of backstep extensions of subnormal weightedshifts
Authors:
Jung, IB Li, CJ
Citation:
Ib. Jung et Cj. Li, A formula for k-hyponormality of backstep extensions of subnormal weightedshifts, P AM MATH S, 129(8), 2001, pp. 2343-2351
Aluthge transforms of operators
Authors:
Jung, IB Ko, E Pearcy, C
Citation:
Ib. Jung et al., Aluthge transforms of operators, INTEG EQ OP, 37(4), 2000, pp. 437-448
Quadratically hyponormal weighted shifts with two equal weights
Authors:
Curto, RE Jung, IB
Citation:
Re. Curto et Ib. Jung, Quadratically hyponormal weighted shifts with two equal weights, INTEG EQ OP, 37(2), 2000, pp. 208-231
Quadratically hyponormal weighted shifts and their examples
Authors:
Jung, IB Park, SS
Citation:
Ib. Jung et Ss. Park, Quadratically hyponormal weighted shifts and their examples, INTEG EQ OP, 36(4), 2000, pp. 480-498
Cubically hyponormal weighted shifts and their examples
Authors:
Jung, IB Park, SS
Citation:
Ib. Jung et Ss. Park, Cubically hyponormal weighted shifts and their examples, J MATH ANAL, 247(2), 2000, pp. 557-569
Operator-valued typically real functions induced by a contraction
Authors:
Jung, IB Kim, YC Srivastava, HM
Citation:
Ib. Jung et al., Operator-valued typically real functions induced by a contraction, J MATH ANAL, 233(1), 1999, pp. 169-192
Some multplicities for contractions with Hilbert-Schmidt defect
Authors:
Exner, GR Jung, IB
Citation:
Gr. Exner et Ib. Jung, Some multplicities for contractions with Hilbert-Schmidt defect, OPER THEOR, 104, 1998, pp. 113-138
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