Markus Passenbrunner

most citedUnconditionality of orthogonal spline systems in

H^{1}

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

collaborators

3 papers

math.FA2018

Martingale inequalities for spline sequences

Markus Passenbrunner

We show that D. Lépingle's $L_{1} (ℓ_{2})$ -inequality \begin{equation*} \Big\| \big( \sum_n \mathbb E[f_n | \mathscr F_{n-1}]^2 \big)^{1/2}\Big\|_1 \leq 2\cdot \Big\| \big( \sum_n f_…

math.FA2014★ 1 cited

Unconditionality of orthogonal spline systems in $H^{1}$

Gegham Gevorkyan, Anna Kamont, Karen Keryan +1

We give a simple geometric characterization of knot sequences for which the corresponding orthonormal spline system of arbitrary order $k$ is an unconditional basis in the atomic H…

math.FA2014

Probabilistic estimates for tensor products of random vectors

David Alonso-Gutierrez, Markus Passenbrunner, Joscha Prochno

We prove some probabilistic estimates for tensor products of random vectors. As an application we obtain embeddings of certain matrix spaces into $L_{1}$ .

Martingale inequalities for spline sequences

Unconditionality of orthogonal spline systems in H1

Probabilistic estimates for tensor products of random vectors

Unconditionality of orthogonal spline systems in $H^{1}$