Results 1 to 10 of about 211 (142)
Dual Toeplitz Operators on the Orthogonal Complement of the Generalized Fock Space [PDF]
We characterize the boundedness and compactness of dual Toeplitz operators on the orthogonal complement of the generalized Fock space. We study the problem when the finite sum of the dual Toeplitz products is compact.
Baoli Xie, Jianxiang Dong, Caochuan Ma
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Reducing Subspaces of the Dual Truncated Toeplitz Operator [PDF]
We define the dual truncated Toeplitz operators and give some basic properties of them. In particular, spectrum and reducing subspaces of some special dual truncated Toeplitz operator are characterized.
Yinyin Hu +4 more
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Dual Toeplitz Operators on the Orthogonal Complement of the Fock–Sobolev Space [PDF]
In this paper, we consider the dual Toeplitz operators on the orthogonal complement of the Fock–Sobolev space and characterize their boundedness and compactness.
Li He, Biqian Wu
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Dual Toeplitz Operators on Bounded Symmetric Domains [PDF]
We give some characterizations of dual Toeplitz operators acting on the orthogonal complement of the Bergman space over bounded symmetric domains. Our main result characterizes those finite sums of products of Toeplitz operators that are themselves dual ...
Jianxiang Dong
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Characterizations of dual truncated Toeplitz operators
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Caixing Gu
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Dual-Band General Toeplitz Operators
AbstractWe relate dual-band general Toeplitz operators to block truncated Toeplitz operators and, via equivalence after extension, with Toeplitz operators with $$4 \times 4$$ 4 × 4 matrix symbols.
Cristina Camara +2 more
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Hyponormal Dual Toeplitz Operators on the Orthogonal Complement of the Harmonic Bergman Space
15 ...
Wang, Chong Chao, Zhao, Xian Feng
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Invertibility, Fredholmness and kernels of dual truncated Toeplitz operators [PDF]
AbstractAsymmetric dual truncated Toeplitz operators acting between the orthogonal complements of two (eventually different) model spaces are introduced and studied. They are shown to be equivalent after extension to paired operators on $$L^2({\mathbb {T}}) \oplus L^2({\mathbb {T}})$$ L
Cristina Camara +2 more
exaly +4 more sources
Commuting dual Toeplitz operators with pluriharmonic symbols
Let \(L_a^2(B_n)\) be the Bergman space on the unit ball \(B_n\) of complex \(n\)-space. Let \(P\) be the Hilbert space orthogonal projection from \(L^2(B_n)\) onto \(L_a^2(B_n)\). Given a symbol function \(f\in L^\infty(B_n)\), the Toeplitz operator \(T_f\) is defined by \(T_fg=P(fg)\) for \(g\in L^2_a(B_n)\).
Yufeng Lu
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Essentially Commuting Dual Truncated Toeplitz Operators
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Zhao Xianfeng +2 more
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