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From the 2 of 17 linked papers with an AI index.

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17 papers

math.FA2026

Verblunsky coefficients, CMV matrices and numerical invariants of homogeneous bidisc submodules

Yufeng Lu, Chao Zu

Let be the principal submodule generated by a polynomial in . For homogeneous , the homogeneous slices of admit a weighted OPUC model in which the…

math.FA2026

Block Repetition of Numerical Invariants for the Submodules in

Yin Liu, Yufeng Lu, Chao Zu

For , let be the principal homogeneous submodule of the Hardy space over the bidisk. We determine Yang's complete sequence of numerical invariants and prove…

math.FA2026

Corona theorem for the quaternionic Hardy space

Zhaopeng Lin, Yufeng Lu, Chao Zu

The finite-generator corona theorem for bounded slice regular functions on the quaternionic unit ball was recently established by Colombo, Pozzi, Sabadini, and Wick. In the present…

math.FA2026

Isometric Composition Operators on for

Zhaopeng Lin, Yufeng Lu, Chao Zu

We characterize the analytic self-maps of the unit disk inducing isometric composition operators on \(\BMOA\) with respect to the Möbius-invariant \(H^p\) norm for \(p\ge1\) and th…

math.FA2026

Radial Convergence along Decreasing Coordinate Radii in \texorpdfstring{$H^\infty(\T^\infty)$}{H-infinity(T-infinity)}

Jiawei Sun, Chao Zu, Yufeng Lu

Aleman, Olsen, and Saksman asked whether radial convergence may fail for bounded analytic functions on the infinite-dimensional polydisc when every radial point has non-increasing…

math.FA2026

Slice Regular Composition Operators on Quaternionic Fock Spaces via Matrix Realization

Zhaopeng Lin, Yufeng Lu, Chao Zu

The paper characterizes when slice‑regular composition operators (and related weighted and Volterra‑type operators) are bounded or compact on quaternionic Fock spaces, using a matr…