activity
20152026
most citedStochastic Neighbor Embedding separates well-separated clusters

15 citations · 45 across the 32 of their papers we have counts for

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Showing 2017Show all

10 papers · 1 filter

math.AP2017

On the Spectral Resolution of Products of Laplacian Eigenfunctions

Stefan Steinerberger

We study products of eigenfunctions of the Laplacian on compact manifolds. If are two eigenfunctions and , then one would perhaps expect their pr…

math.HO2017

The Universal Aesthetics of Mathematics

Samuel G. B. Johnson, Stefan Steinerberger

The unique and beautiful character of certain mathematical results and proofs is often considered one of the most gratifying aspects of engaging with mathematics. We study whether…

math.AP20172 cited

A Local Faber-Krahn inequality and Applications to Schrödinger's Equation

Janna Lierl, Stefan Steinerberger

We prove a local Faber-Krahn inequality for solutions to the Dirichlet problem for on an arbitrary domain in . Suppose a solution assumes a global…

math.CO20174 cited

Randomized Near Neighbor Graphs, Giant Components, and Applications in Data Science

George C. Linderman, Gal Mishne, Yuval Kluger +1

If we pick random points uniformly in and connect each point to its nearest neighbors, then it is well known that there exists a giant connected component with hi…

math.NT2017

Poissonian Pair Correlation and Discrepancy

Stefan Steinerberger

A sequence on the torus is said to exhibit Poissonian pair correlation if the local gaps behave like the gaps of a Poisson random va…

cs.GT20171 cited

Stability, Fairness and Random Walks in the Bargaining Problem

Jakob Kapeller, Stefan Steinerberger

We study the classical bargaining problem and its two canonical solutions, (Nash and Kalai-Smorodinsky), from a novel point of view: we ask for stability of the solution if both pl…