collaborators

6 papers

math.ST2026

Unbounded Characteristic and Universal Kernels

Jose Cribeiro-Ramallo, Florian Kalinke, Zoltán Szabó

Kernel methods are among the most powerful tools in machine learning and statistics, with a large number of successful applications. Their immense success stems from the flexible f…

stat.ML2026

Minimax Lower Bounds of Kernel Discrepancy Estimation: MMD, HSIC, KSD

Jose Cribeiro-Ramallo, Florian Kalinke, Zoltán Szabó

Over the past 20 years, kernel discrepancies have been leveraged as a highly powerful tool for quantifying the disagreement of distributions, with numerous successful applications…

stat.ML2026

Kernel Integrated : A Measure of Dependence

Pouya Roudaki, Shakeel Gavioli-Akilagun, Florian Kalinke +2

We introduce kernel integrated , a new measure of statistical dependence that combines the local normalization principle of the recently introduced integrated with the f…

math.NA2026

Adaptive Kernel Methods

Tamás Dózsa, Andrea Angino, Zoltán Szabó +2

Kernel methods approximate nonlinear maps in a data-driven manner by projecting the target map onto a finite-dimensional Hilbert space called the solution space. Traditionally, thi…

math.NA2025

Generalized rational Prony and Bernoulli methods

Tamás Dózsa, Matthias Voigt, Zoltán Szabó +2

The generalized operator-based Prony method is an important tool for describing signals which can be written as finite linear combinations of eigenfunctions of certain linear opera…

stat.ML2025

The Minimax Lower Bound of Kernel Stein Discrepancy Estimation

Jose Cribeiro-Ramallo, Agnideep Aich, Florian Kalinke +2

Kernel Stein discrepancies (KSDs) have emerged as a powerful tool for quantifying goodness-of-fit over the last decade, featuring numerous successful applications. To the best of o…