Works matching IS 01788051 AND DT 2024 AND VI 189 AND IP 3/4
Results: 12
Fluctuations of the free energy in p-spin SK models on two scales.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 771, doi. 10.1007/s00440-024-01296-y
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Central limit theorem for intrinsic Fréchet means in smooth compact Riemannian manifolds.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 1219, doi. 10.1007/s00440-024-01291-3
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Global well-posedness of the 2D nonlinear Schrödinger equation with multiplicative spatial white noise on the full space.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 1161, doi. 10.1007/s00440-024-01288-y
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Minimal distance between random orbits.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 811, doi. 10.1007/s00440-024-01283-3
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Inhomogeneous long-range percolation in the weak decay regime.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 1129, doi. 10.1007/s00440-024-01281-5
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Benign overfitting and adaptive nonparametric regression.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 949, doi. 10.1007/s00440-024-01278-0
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Nonlinear Fokker–Planck equations with fractional Laplacian and McKean–Vlasov SDEs with Lévy noise.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 849, doi. 10.1007/s00440-024-01277-1
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The intransitive dice kernel: 1x≥y-1x≤y4-3(x-y)(1+xy)8.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 1073, doi. 10.1007/s00440-024-01270-8
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Weak semiconvexity estimates for Schrödinger potentials and logarithmic Sobolev inequality for Schrödinger bridges.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 1045, doi. 10.1007/s00440-024-01264-6
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Mixing time of random walk on dynamical random cluster.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 981, doi. 10.1007/s00440-024-01262-8
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- Article
Spectral gap estimates for mixed p-spin models at high temperature.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 879, doi. 10.1007/s00440-024-01261-9
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- Article
On the Wiener chaos expansion of the signature of a Gaussian process.
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- Probability Theory & Related Fields, 2024, v. 189, n. 3/4, p. 909, doi. 10.1007/s00440-023-01255-z
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- Article