David Meadon

most citedFrom asymptotic distribution and vague convergence to uniform convergence, with numerical applications

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

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math.NA2023

Spectral properties of flipped Toeplitz matrices

Giovanni Barbarino, Sven-Erik Ekström, Carlo Garoni +3

We study the spectral properties of flipped Toeplitz matrices of the form $H_{n} (f) = Y_{n} T_{n} (f)$ , where $T_{n} (f)$ is the $n \times n$ Toeplitz matrix generated by the function $f$ and $Y…

math.NA2023

The $β$ Maps: Strong Clustering and Distribution Results on the Complex Unit Circle

Alec Schiavoni Piazza, David Meadon, Stefano Serra-Capizzano

In the current work, we study the eigenvalue distribution results of a class of non-normal matrix-sequences which may be viewed as a low rank perturbation, depending on a parameter…

math.NA2023★ 1 cited

From asymptotic distribution and vague convergence to uniform convergence, with numerical applications

Giovanni Barbarino, Sven-Erik Ekström, Carlo Garoni +3

Let ${Λ_{n} = {λ_{1, n}, \dots, λ_{d_{n}, n}}}_{n}$ be a sequence of finite multisets of real numbers such that $d_{n} \to \infty$ as $n \to \infty$ , and let $f : Ω \subset R^{d} \to R$ …

Spectral properties of flipped Toeplitz matrices

The β Maps: Strong Clustering and Distribution Results on the Complex Unit Circle

From asymptotic distribution and vague convergence to uniform convergence, with numerical applications

The $β$ Maps: Strong Clustering and Distribution Results on the Complex Unit Circle