Liming Yang

activity

20172023

most citedMean Rational Approximation for Compact Subsets with Thin Boundaries

1 citations · 3 across the 15 of their papers we have counts for

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4 papers · 1 filter

math.FA2017

Boundary values in $R^{t} (K, μ)$ -spaces and invariant subspaces

Liming Yang

For $1 \leq t < \infty,$ a compact subset $K$ of the complex plane $C,$ and a finite positive measure $μ$ supported on $K,$ $R^{t} (K, μ)$ denotes the closure in $L^{t} (μ)$ of…

math.FA2017

Bounded Point Evaluations For Certain Polynomial And Rational Modules

Liming Yang

Let $K$ be a compact subset of the complex plane $C .$ Let $P (K)$ and $R (K)$ be the closures in $C (K)$ of analytic polynomials and rational functions with poles off $K,$ res…

math.FA2017

Bounded Point Evaluations For Rationally Multicyclic Subnormal Operators

Liming Yang

Let $S$ be a pure bounded rationally multicyclic subnormal operator on a separable complex Hilbert space $H$ and let $M_{z}$ be the minimal normal extension on a separable c…

math.FA2017

Aleman-Richter-Sundberg's Theorem On $P^{t} (μ)$ -Spaces

Liming Yang

Let $ν$ be a finite complex measure with support in $D ˉ$ and let $C ν$ denote the Cauchy transform of $ν .$ Suppose that $ν$ annihilates polynomials in complex…

Boundary values in Rt(K,μ)-spaces and invariant subspaces

Bounded Point Evaluations For Certain Polynomial And Rational Modules

Bounded Point Evaluations For Rationally Multicyclic Subnormal Operators

Aleman-Richter-Sundberg's Theorem On Pt(μ)-Spaces

Boundary values in $R^{t} (K, μ)$ -spaces and invariant subspaces

Aleman-Richter-Sundberg's Theorem On $P^{t} (μ)$ -Spaces