activity
20172022
most citedDuality for Frames in Krein Spaces

1 citations · 2 across the 3 of their papers we have counts for

collaborators

6 papers

math.CO20221 cited

A New Upper Bound for the d-dimensional Algebraic Connectivity of Arbitrary Graphs

Juan F. Presenza, Ignacio Mas, Juan I. Giribet +1

In this paper we show that the -dimensional algebraic connectivity of an arbitrary graph is bounded above by its -dimensional algebraic connectivity, i.e., $a_d(G) \leq a…

eess.SY2022

Learning-Based Fault-Tolerant Control for an Hexarotor with Model Uncertainty

Leonardo J. Colombo, Manuela Gamonal Fernandez, Juan I. Giribet

In this paper we present a learning-based tracking controller based on Gaussian processes (GP) for a fault-tolerant hexarotor in a recovery maneuver. In particular, to estimate cer…

math.SP2019

Spectral enclosures for a class of block operator matrices

Juan Giribet, Matthias Langer, Francisco Martínez Pería +2

We prove new spectral enclosures for the non-real spectrum of a class of block operator matrices with self-adjoint operators and on the diagonal and operators $B…

math.FA2018

On a class of non-Hermitian matrices with positive definite Schur complements

Thomas Berger, Juan Ignacio Giribet, Francisco Martínez Pería +1

Given a positive definite matrix and a Hermitian matrix , we characterize under which conditions there exists a strictly…

math.FA2018

Shorted operators and minus order

Maximiliano Contino, Juan Ignacio Giribet, Alejandra Maestripieri

Let be a Hilbert space, the algebra of bounded linear operators on and a positive operator. Given a closed subsp…

math.FA20171 cited

Duality for Frames in Krein Spaces

J. I. Giribet, A. Maestripieri, Francisco Martínez Pería

A -frame for a Krein space is in particular a frame for (in the Hilbert space sense). But it is also compatible with the indefinite inner-product of…