Stefan Steinerberger

A Geometric Uncertainty Principle with an Application to Pleijel’s Estimate

AbstractLet

Optimal Gabor frame bounds for separable lattices and estimates for Jacobi theta functions

{\Omega \subset \mathbb{R}^2}

Carrier frequencies, holomorphy and unwinding

Ω⊂R2 be an open, bounded domain and

A new lower bound for the geometric traveling salesman problem in terms of discrepancy

{\Omega = \bigcup_{i = 1}^{N} \Omega_{i}}

On the discrepancy of jittered sampling

Ω=⋃i=1NΩi be a partition. Denote the Fraenkel asymmetry by