I. Zalduendo

activity

20082026

most citedOrthogonally additive holomorphic functions of bounded type over

C (K)

4 citations · 4 across the 3 of their papers we have counts for

collaborators

4 papers

math.FA2026

Almost norming vertices for homogeneous polynomials on the cube

Damián Pinasco, Ignacio Zalduendo

Let $m \geq 1$ be fixed. We consider the space $P_{m} (R^{n})$ of real $m$ -homogeneous polynomials on $R^{n}$ , endowed with the standard Gaussian measure $γ_{m,n…

math.FA2026

The weak maximizing property, compact perturbations and duality

Domingo García, Manuel Maestre, Damián Pinasco +1

We construct a one-parameter family $(X_{c})_{0 < c < 1}$ of real reflexive Banach spaces, isomorphic to $ℓ_{2}$ and satisfying $d_{BM} (X_{c}, ℓ_{2}) \leq c^{- 1}$ , such that $(X_c,…

math.PR2020

Orthant probabilities and the attainment of maxima on a vertex of a simplex

Damián Pinasco, Ezequiel Smucler, Ignacio Zalduendo

We calculate bounds for orthant probabilities for the equicorrelated multivariate normal distribution and use these bounds to show the following: for degree $k > 4$ , the probability…

math.FA2008★ 4 cited

Orthogonally additive holomorphic functions of bounded type over $C (K)$

Daniel Carando, Silvia Lassalle, Ignacio Zalduendo

It is known that all $k$ -homogeneous orthogonally additive polynomials $P$ over $C (K)$ are of the form $P (x) = \int_{K} x^{k} d μ .$ Thus $x \mapsto x^{k}$ factors all orthogonally additi…

Almost norming vertices for homogeneous polynomials on the cube

The weak maximizing property, compact perturbations and duality

Orthant probabilities and the attainment of maxima on a vertex of a simplex

Orthogonally additive holomorphic functions of bounded type over C(K)

Orthogonally additive holomorphic functions of bounded type over $C (K)$