activity
20152026
most citedDispersion Estimates for Spherical Schrödinger Equations: The Effect of Boundary Conditions

12 citations · 58 across the 17 of their papers we have counts for

collaborators

19 papers

math.ST2026

Towards regularized learning from functional data with covariate shift

Markus Holzleitner, Sergiy Pereverzyev, Sergei V. Pereverzyev +2

This paper investigates a general regularization framework for unsupervised domain adaptation in vector-valued regression under the covariate shift assumption, utilizing vector-val…

stat.ML2024

Multiparameter regularization and aggregation in the context of polynomial functional regression

Elke R. Gizewski, Markus Holzleitner, Lukas Mayer-Suess +2

Most of the recent results in polynomial functional regression have been focused on an in-depth exploration of single-parameter regularization schemes. In contrast, in this study w…

cs.LG2024

Overcoming Saturation in Density Ratio Estimation by Iterated Regularization

Lukas Gruber, Markus Holzleitner, Johannes Lehner +2

Estimating the ratio of two probability densities from finitely many samples, is a central task in machine learning and statistics. In this work, we show that a large class of kern…

cs.LG2024★ 2 cited

Universal Physics Transformers: A Framework For Efficiently Scaling Neural Operators

Benedikt Alkin, Andreas Fürst, Simon Schmid +3

Neural operators, serving as physics surrogate models, have recently gained increased interest. With ever increasing problem complexity, the natural question arises: what is an eff…

cs.LG2024★ 6 cited

SymbolicAI: A framework for logic-based approaches combining generative models and solvers

Marius-Constantin Dinu, Claudiu Leoveanu-Condrei, Markus Holzleitner +2

We introduce SymbolicAI, a versatile and modular framework employing a logic-based approach to concept learning and flow management in generative processes. SymbolicAI enables the…

math.NA2023★ 10 cited

On regularized polynomial functional regression

Markus Holzleitner, Sergei Pereverzyev

This article offers a comprehensive treatment of polynomial functional regression, culminating in the establishment of a novel finite sample bound. This bound encompasses various a…