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SU(2)×SU(2) shift operators and representations of SO(5)
Journal of Mathematical Physics, 1983exaly
Distributional Chaoticity of the Minimal Subshift of Shift Operators
Journal of Applied Mathematics and PhysicsTianxiu Lu, Yuanlin Chen
exaly
Periodic operators and elements. Shift operators. Shift invariant spaces
1988openaire +1 more source
Erratum to: Periodic operators and elements. Shift operators. Shift invariant spaces
1988openaire +1 more source
International Journal of Mathematics and Mathematical Sciences, 1996 The purpose of this paper is to show that the weighted s-shift operators and so the weighted shift and the right shift operators have the SVEP, but the left shift operator has not.
M. M. Aggour
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Operators associated with soft and hard spectral edges from unitary ensembles. [PDF]
, 2008 Using Hankel operators and shift-invariant subspaces on Hilbert space, this paper develops the theory of integrable operators associated with soft and hard edges of eigenvalues distributions of random matrices. Such Tracy--Widom operators are realized as
Blower, Gordon
core +5 more sources
Spectral properties of certain operators on the free Hilbert space \mathfrak{F}[H_{1},...,H_{N}] and the semicircular law [PDF]
Opuscula Mathematica, 2021 In this paper, we fix \(N\)-many \(l^2\)-Hilbert spaces \(H_k\) whose dimensions are \(n_{k} \in \mathbb{N}^{\infty}=\mathbb{N} \cup \{\infty\}\), for \(k=1,\ldots,N\), for \(N \in \mathbb{N}\setminus\{1\}\).
Ilwoo Cho
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Shifting Operators in Geometric Quantization [PDF]
Axioms, 2020 The original Bohr-Sommerfeld theory of quantization did not give operators of transitions between quantum quantum states. This paper derives these operators, using the first principles of geometric quantization.
Cushman, Richard, Śniatycki, Jędrzej
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