Mark Meyer

collaborators

4 papers

astro-ph.IM2026

Performance Analysis of the Asgard/NOTT Nulling Interferometer: Optimizing Observing Modes for High-contrast Detection

J. P. Scott, S. Ertela, S. Ertel +23

We evaluate the performance of three beam-combination schemes, single-Bracewell, asymmetric dual-Bracewell, and symmetric dual-Bracewell, for the forthcoming Asgard/NOTT nulling in…

math.MG2026

L_p-Rogers--Shephard type inequalities for L_p-zonoids and symmetric bodies

Matthieu Fradelizi, Auttawich Manui, Mark Meyer +1

We study generalizations of the classical Rogers--Shephard inequalities in the framework of Firey $L_{p}$ -summation. We first consider the class of asymmetric $L_{p}$ -zonoids. In this…

math.MG2026

Equality cases for the $L_{p}$ -Rogers--Shephard inequality in the plane and for locally anti-blocking bodies in $R^{n}$

Matthieu Fradelizi, Auttawich Manui, Mark Meyer +1

The classical Rogers--Shephard inequalities were extended to the Firey $L_{p}$ -summation by Bianchini and Colesanti in the plane and by Zvavitch and the second and fourth authors for…

math.MG2026

A sharp $p$ -subadditive bound for the $l_{p}$ Hausdorff distance from convex hull

Mark Meyer

We study the $ℓ_{p}$ Hausdorff distance from convex hull, which for a compact set $A \subset R^{n}$ is defined by \begin{align*} d^{(\ell_p)}(A):=\sup_{x\in \text{conv}(A)}\…

Performance Analysis of the Asgard/NOTT Nulling Interferometer: Optimizing Observing Modes for High-contrast Detection

L_p-Rogers--Shephard type inequalities for L_p-zonoids and symmetric bodies

Equality cases for the Lp​-Rogers--Shephard inequality in the plane and for locally anti-blocking bodies in Rn

A sharp p-subadditive bound for the lp​ Hausdorff distance from convex hull

Equality cases for the $L_{p}$ -Rogers--Shephard inequality in the plane and for locally anti-blocking bodies in $R^{n}$

A sharp $p$ -subadditive bound for the $l_{p}$ Hausdorff distance from convex hull