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From the 2 of 7 linked papers with an AI index.

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7 papers

math.PR2026

Randomly Permuted Orthogonal Products and Fast Dimension Reduction

Rafael Chiclana

We study the effect of random signed permutations on products of orthogonal matrices and their applications to fast dimension reduction. Let be ort…

math.FA2026

Hereditary Diameter Rigidity in Real -Spaces

Rafael Chiclana

The paper shows that lower bounds on the hereditary diameter of sets in real L₁ spaces remain stable when taking convex combinations, giving explicit constants, and uses this to pr…

math.PR2026

Optimal lower bound for the variance of hitting times for simple random walks on graphs

Rafael Chiclana, Yuval Peres

The paper proves a sharp lower bound on the variance of hitting times for simple random walks on graphs, showing it is at least on the order of the squared expected hitting time di…

math.OC2026

On Continuous Terminal Embeddings of Sets of Positive Reach

Simone Brugiapaglia, Rafael Chiclana, Tim Hoheisel +1

In this paper we prove the existence of Hölder continuous terminal embeddings of any desired into with $m=\mathcal{O}(\varepsilon^{-2}υ

math.PR2026

Nonconcentration of hitting times for random walks on graphs

Rafael Chiclana

We study nonconcentration of hitting times for simple random walk on finite graphs. We prove that, for every connected graph with vertices, \[ \operatorname{Var}_x(τ_y)+\mathb…

math.PR2025

Fast Dimensionality Reduction from to

Rafael Chiclana, Mark Iwen

The Johnson-Lindenstrauss (JL) lemma is a fundamental result in dimensionality reduction, ensuring that any finite set can be embedded into a lower-dimen…