activity
20092026
most citedCombining Riesz bases in

45 citations · 56 across the 12 of their papers we have counts for

collaborators

16 papers

math.FA2026

A sharp discrete Sobolev inequality and left inverses of higher order differences

Raul Hindov, Shahaf Nitzan, Jan-Fredrik Olsen +1

For integers , we determine the best constants in the inequalities where i…

math.CA2025

On the lower Riesz basis bound of exponential systems over an interval

Thibaud Alemany, Shahaf Nitzan

We revisit Pavlov's characterization for Riesz bases of exponentials and study the corresponding lower Riesz basis bounds. In particular, this approach allows us to improve on know…

math.CA2024

On uniformly minimal and 'uniformly complete' exponential systems

Shahaf Nitzan

A.Olevskii and A.Ulanovskii obtained a scale of density results, which correspond to how well an exponential system approximates a uniformly minimal system over a compact set. We e…

math.FA2024

A sharp higher order Sobolev embedding

Raul Hindov, Shahaf Nitzan, Jan-Fredrik Olsen +1

We obtain sharp embeddings from the Sobolev space into the space and determine the extremal functions. This improves on a previous estimate of the sha…

math.PR2024

A reduction of the problem to a conjectured inequality

Gady Kozma, Shahaf Nitzan

We conjecture a new correlation-like inequality for percolation probabilities and support our conjecture with numerical evidence and a few special cases which we prove. This inequa…

math.CA2021★ 1 cited

A set with no Riesz basis of exponentials

Gady Kozma, Shahaf Nitzan, Alexander Olevskii

We show that there exists a bounded subset of R such that no system of exponentials can be a Riesz basis for the corresponding Hilbert space. An additional result gives a lower bou…