Mathias Sonnleitner

According to our database, Mathias Sonnleitner authored at least 12 papers between 2020 and 2024.

Collaborative distances:

• Dijkstra number of four.
• Erdős number of four.

2024

Kateryna Pozharska is the winner of the 2023 Joseph F. Traub Information-Based Complexity Young Researcher Award.

David Krieg, Erich Novak, Mathias Sonnleitner, Michaela Szölgyenyi, Henryk Wozniakowski

J. Complex., February, 2024

2023

Random sections of ℓp-ellipsoids, optimal recovery and Gelfand numbers of diagonal operators.

Aicke Hinrichs, Joscha Prochno, Mathias Sonnleitner

J. Approx. Theory, September, 2023

On the power of iid information for linear approximation.

Mathias Sonnleitner, Mario Ullrich

CoRR, 2023

2022

Recovery of Sobolev functions restricted to iid sampling.

David Krieg, Erich Novak, Mathias Sonnleitner

Math. Comput., 2022

Limit theorems for random points in a simplex.

Anastas Baci, Zakhar Kabluchko, Joscha Prochno, Mathias Sonnleitner, Christoph Thäle

J. Appl. Probab., 2022

The power of random information for numerical approximation and integration.

Mathias Sonnleitner

CoRR, 2022

2021

On the relation of the spectral test to isotropic discrepancy and <i>L</i>_<i>q</i>-approximation in Sobolev spaces.

Mathias Sonnleitner, Friedrich Pillichshammer

J. Complex., 2021

Random sections of $\ell_p$-ellipsoids, optimal recovery and Gelfand numbers of diagonal operators.

Aicke Hinrichs, Joscha Prochno, Mathias Sonnleitner

CoRR, 2021

Function recovery on manifolds using scattered data.

David Krieg, Mathias Sonnleitner

CoRR, 2021

2020

A note on isotropic discrepancy and spectral test of lattice point sets.

Friedrich Pillichshammer, Mathias Sonnleitner

J. Complex., 2020

On the relation of the spectral test to isotropic discrepancy and L_q-approximation in Sobolev spaces.

Mathias Sonnleitner, Friedrich Pillichshammer

CoRR, 2020

Random points are optimal for the approximation of Sobolev functions.

David Krieg, Mathias Sonnleitner

CoRR, 2020