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Mark  Sellke

Mark Sellke

· Assistant Professor of Statistics

Harvard University · Biostatistics

Active 1939–2026

h-index14
Citations796
Papers11990 last 5y
Funding

Academic metrics are sourced from OpenAlex and public funding records; values may differ from Google Scholar.

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About

I am an Assistant Professor of Statistics at Harvard. My research is at the interface of probability, mathematical physics, theoretical computer science, and statistics. I am especially fascinated by computational barriers and algorithmic thresholds in random complex systems.

Research topics

  • Physics
  • Geometry
  • Combinatorics
  • Mathematical physics
  • Mathematics
  • Quantum mechanics

Selected publications

  • Shattering in Pure Spherical Spin Glasses

    Communications in Mathematical Physics · 2025-04-12 · 5 citations

    articleSenior author
  • Early science acceleration experiments with GPT-5

    ArXiv.org · 2025-11-20 · 1 citations

    preprintOpen access

    AI models like GPT-5 are an increasingly valuable tool for scientists, but many remain unaware of the capabilities of frontier AI. We present a collection of short case studies in which GPT-5 produced new, concrete steps in ongoing research across mathematics, physics, astronomy, computer science, biology, and materials science. In these examples, the authors highlight how AI accelerated their work, and where it fell short; where expert time was saved, and where human input was still key. We doc…

  • On Marginal Stability in Low Temperature Spherical Spin Glasses

    Communications in Mathematical Physics · 2025-08-06 · 1 citations

    article1st authorCorresponding
  • Sampling from mean-field Gibbs measures via diffusion processes

    Probability and Mathematical Physics · 2025-07-21 · 1 citations

    articleOpen accessSenior author
  • Stable algorithms cannot reliably find isolated perceptron solutions

    arXiv (Cornell University) · 2026-03-31

    preprintOpen accessSenior author

    We study the binary perceptron, a random constraint satisfaction problem that asks to find a Boolean vector in the intersection of independently chosen random halfspaces. A striking feature of this model is that at every positive constraint density, it is expected that a $1-o_N(1)$ fraction of solutions are \emph{strongly isolated}, i.e. separated from all others by Hamming distance $Ω(N)$. At the same time, efficient algorithms are known to find solutions at certain positive constraint densitie…

Frequent coauthors

Education

  • Ph.D., Mathematics

    Stanford

Awards & honors

  • Outstanding Paper Award at NeurIPS 2021
  • Best Paper Award and Best Student Paper Award at SODA 2020

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