Scott Sheffield

Scott Sheffield (born October 20, 1973) is a professor of mathematics at the Massachusetts Institute of Technology. His primary research field is theoretical probability. Provided by Wikipedia
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  1. 1
    A natural parametrization for the Schramm-Loewner evolution
    Other Authors: “...Sheffield, Scott Roger...”
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  2. 2
    Liouville quantum gravity and the Brownian map I: the QLE (8 / 3 , 0) metric
    by Sheffield, Scott Roger
    Published 2020
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  3. 3
    Deterministic Approximations of Random Reflectors
    by Sheffield, Scott Roger
    Published 2015
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  4. 4
    Conformal weldings of random surfaces: SLE and the quantum gravity zipper
    by Sheffield, Scott Roger
    Published 2018
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  5. 5
    Quantum gravity and inventory accumulation
    by Sheffield, Scott Roger
    Published 2018
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  6. 6
    Liouville quantum gravity and the Brownian map III: the conformal structure is determined
    by Miller, Jason, Sheffield, Scott
    Published 2021
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  7. 7
    Liouville quantum gravity and the Brownian map III: the conformal structure is determined
    by Miller, Jason, Sheffield, Scott
    Published 2021
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  8. 8
    Conformal loop ensembles: the Markovian characterization and the loop-soup construction
    Other Authors: “...Sheffield, Scott Roger...”
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  9. 9
    Duality and the Knizhnik-Polyakov-Zamolodchikov Relation in Liouville Quantum Gravity
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  10. 10
    Liouville quantum gravity and KPZ
    Other Authors: “...Sheffield, Scott Roger...”
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  11. 11
    A contour line of the continuum Gaussian free field
    Other Authors: “...Sheffield, Scott Roger...”
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  12. 12
    Absolutely minimal Lipschitz extension of tree-valued mappings
    by Naor, Assaf, Sheffield, Scott Roger
    Published 2013
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  13. 13
    Schramm-Loewner Evolution and Liouville Quantum Gravity
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  14. 14
    Vector-valued optimal Lipschitz extensions
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  15. 15
    Imaginary geometry II: Reversibility of SLE[subscript κ](ρ[subscript 1];ρ[subscript 2]) for κ ∈ (0,4)
    Other Authors: “...Sheffield, Scott Roger...”
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  16. 16
    Tricolor percolation and random paths in 3D
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  17. 17
    Power law Polya's urn and fractional Brownian motion
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  18. 18
    Geodesics and metric ball boundaries in Liouville quantum gravity
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  19. 19
    Non-simple conformal loop ensembles on Liouville quantum gravity and the law of CLE percolation interfaces
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  20. 20
    Imaginary geometry I: interacting SLEs
    Other Authors: “...Sheffield, Scott Roger...”
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