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20232026
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6 papers · 1 filter

math.OC2026

Gradient descent with exponentially increasing stepsizes and restarts

François Clément, Stefan Steinerberger

Let . We consider gradient descent , where the stepsize is exponentially growing (wi…

math.MG2026

A Remark on the Odd Area of Unit Disks

Stefan Steinerberger

Let be a family of unit disks in with being odd. We use $\mbox{OA}(F)$ to denote the area of the set of points that is covered by an odd number of disks.…

cs.LG2026

An effective variant of the Hartigan -means algorithm

François Clément, Stefan Steinerberger

The k-means problem is perhaps the classical clustering problem and often synonymous with Lloyd's algorithm (1957). It has become clear that Hartigan's algorithm (1975) gives bette…

math.CA2026

Buffon Discrepancy and the Steinhaus Longimeter

Stefan Steinerberger

Let be a convex set. We study the problem of distributing a one-dimensional set with total length so that for any line in the…

math.AP2026

Slow dispersion in Floquet-Dirac Hamiltonians

Anthony Bloch, Amir Sagiv, Stefan Steinerberger

We study dispersive decay for non-autonomous Hamiltonian systems. While the general theory for dispersion in such non-autonomous systems is largely open, it was shown \cite{kraisle…

math.MG2026

Distance Equilibrium Measures and Curvature in Metric Spaces

Stefan Steinerberger

Let be a compact metric space. We consider the behavior of probability measures with the property that $$ \int_{X} d(x, y) dμ(y) \qquad \mbox{is independent of}~x \in X…