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20092026
most citedOptimal exponents for Hardy--Littlewood inequalities for -linear operators

19 citations · 70 across the 31 of their papers we have counts for

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10 papers · 1 filter

math.FA2026

-spaceability of continuous functions with prescribed Hausdorff graph dimension

Anselmo Raposo Junior, Daniel Pellegrino

Let and let consist of the real-valued continuous functions on whose graphs have Hausdorff dimension . We prove that every finite-dimensional subs…

quant-ph2026

Criticality Concentrates Extensive Sensing Information into a Local Readout

Peng Wang, Yu-Xuan Zhang, Hai-Tao Ding +1

We show that criticality concentrates extensive sensing information into a local trajectory. In the rapid-readout limit of an all-to-all dissipative feedback network, a single bina…

math.FA2026

Symmetric Kahane--Salem--Zygmund Inequalities and the Supremum Norm

Daniel M. Pellegrino, Anselmo B. Raposo, Eduardo V. Teixeira

The Kahane--Salem--Zygmund inequality provides unimodular -linear forms with small supremum norm. We consider its dimension-free symmetric constant over the…

math.FA2026

Typical Bohnenblust--Hille Ratios

Daniel M. Pellegrino, Eduardo V. Teixeira

The polynomial Bohnenblust--Hille inequality controls the coefficient -norm of an -homogeneous polynomial by its supremum norm, with a constant independent of t…

math.FA2026

Hadamard Rigidity and Sharp Stability in the Completely Bounded Bohnenblust--Hille Inequality

Daniel Núñez-Alarcón, Daniel M. Pellegrino, Eduardo V. Teixeira

The completely bounded Bohnenblust--Hille inequality of Arunachalam, Dutt, Escudero Gutiérrez and Palazuelos controls coefficient summability with optimal constant one, independent…

math.FA2026

Hardy--Littlewood Constants Beyond Polarization

Daniel Pellegrino, Eduardo Teixeira

The polynomial Hardy--Littlewood inequalities bound coefficient norms of homogeneous polynomials on balls by their supremum norms, with constants independent of the dimens…

math.FA2026

Sharp Summability on Supports of Prescribed Combinatorial Dimension

Anderson Barbosa, Daniel Pellegrino, Anselmo Raposo +1

We solve four questions raised by Bayart concerning coefficient summability for multilinear forms with prescribed supports. For every and , we determine the pro…

math.FA2026

The phase diagram of injective-to-projective tensor distortion

Daniel Nunez-Alarcon, Daniel Pellegrino, Joedson Santos

For finite-dimensional Banach spaces and , set \[ ρ(E,F):=\sup_{0\neq z\in E\otimes F}\frac{π(z)}{\varepsilon(z)}. \] The square growth of was determi…

math.FA2026

The Geometry of Real Anisotropic Bohnenblust--Hille Constants

Daniel Nunez-Alarcon, Daniel M. Pellegrino, Joedson Silva dos Santos +2

We determine the growth scale of the optimal constants in the real anisotropic Bohnenblust--Hille inequality. For an exponent vector , write $C_{\mathbf q^{(m)}}^{…

quant-ph2026

Quantum simulation of circular cluster interactions in a linear spin chain

Alexander van Lomwel, Hongzheng Zhao, Florian Mintert

The preparation of ground states of Hamiltonians with symmetries that are fundamentally different than those of the underlying device is a central challenge for quantum technologie…