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math.FA2026

Support-Sensitive Bohnenblust-Hille Inequalities and Local Invariants on Hamming Schemes

Andreas Defant, Daniel Galicer, Martín Mansilla +2

We investigate local invariants and geometric phenomena for polynomial spaces of low degree on the -ary Hamming scheme , where denotes the cyclic group of order

math.FA2026

Strong Polarization and Entropy

Daniel Galicer, Oscar Ortega-Moreno, Damián Pinasco

We show that for any set of unit vectors in a real Hilbert space and positive numbers satisfying , there exists a unit vector…

math.FA2026

Ryll-Wojtaszczyk Formulas for bihomogeneous polynomials on the sphere

Andreas Defant, Daniel Galicer, Martín Mansilla +2

We investigate projection constants for spaces of bihomogeneous harmonic and bihomogeneous polynomials on the unit sphere in finite-dimensional complex Hilbert spaces. Using averag…

math.FA2026

Minimal projections onto spaces of polynomials on real euclidean spheres

Andreas Defant, Daniel Galicer, Martín Mansilla +2

We investigate projection constants within classes of multivariate polynomials over finite-dimensional real Hilbert spaces. Specifically, we consider the projection constant for sp…

math.FA2025

Local constants and Bohr's phenomenon for Banach spaces of analytic polynomials

Andreas Defant, Daniel Galicer, Martín Mansilla +2

The primary aim of this work is to develop methods that provide new insights into the relationships between fundamental constants in Banach space theory--specifically, the projecti…

math.FA2025

The -Operator Approximation Property

Javier Alejandro Chávez-Domínguez, Verónica Dimant, Daniel Galicer

We study a notion analogous to the -Approximation Property (-AP) for Banach spaces, within the noncommutative context of operator spaces. Referred to as the -Operator Appr…