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Bovier, Anton, Hartung, Lisa , TITLE = · 2014 · DOI 10.1214/ejp.v19-2982

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Extrema of microscopically slowed-down Gaussian fields

math.PR · 2026-06-17 · unverdicted · novelty 7.0

Introduces slowed-down Gaussian fields (including 1D branching Brownian motions in cooling environments) and proves tightness of maxima with growth T^{1-α} and phase transition at α=1/3.

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  • Extrema of microscopically slowed-down Gaussian fields math.PR · 2026-06-17 · unverdicted · none · ref 36

    Introduces slowed-down Gaussian fields (including 1D branching Brownian motions in cooling environments) and proves tightness of maxima with growth T^{1-α} and phase transition at α=1/3.