25058
Michael Röckner, Yiming Su, Sun Yanjun, Deng Zhang PDF
Multi-solitons to focusing mass-supercritical stochastic nonlinear Schrödinger equations
Project:
B1
X
Multi-solitons to focusing mass-supercritical stochastic nonlinear Schrödinger equations
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25057
Huaxiang Lü, Michael Röckner PDF
Sharp non-uniqueness in law for stochastic differential equations on the whole space
Project:
B1
X
Sharp non-uniqueness in law for stochastic differential equations on the whole space
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25037
Yufei Shao, Xianliang Zhao PDF
The fluctuation behaviour of the stochastic point vortex model with common noise
Project:
A5, B1
X
The fluctuation behaviour of the stochastic point vortex model with common noise
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25021
Phan Thành Nam, Rongchan Zhu, Xiangchan Zhu PDF
$Φ^{4}_{3}$ Theory from many-body quantum Gibbs states
Project:
B1
X
$Φ^{4}_{3}$ Theory from many-body quantum Gibbs states
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24127
Zimo Hao, Michael Röckner, Xicheng Zhang PDF
Distribution-flow dependent SDEs driven by (fractional) Brownian motion and Navier-Stokes equations
Project:
B1
X
Distribution-flow dependent SDEs driven by (fractional) Brownian motion and Navier-Stokes equations
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24116
Peng Chen, Lihu Xu, Xiaolong Zhang, Xicheng Zhang PDF
$W_d$-convergence rate of EM schemes for invariant measures of supercritical stable SDEs
Project:
B1
X
$W_d$-convergence rate of EM schemes for invariant measures of supercritical stable SDEs
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24115
Mengyu Cheng, Zimo Hao, Xicheng Zhang PDF
Averaging principle for SDEs with singular drifts driven by α-stable processes
Project:
B1
Published: J. Differential Equations 449, no. 113706 (2025)
X
Averaging principle for SDEs with singular drifts driven by α-stable processes
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24113
Theresa Lange, Marco Rehmeier, Andre Schenke PDF
Non-uniqueness of Leray–Hopf solutions for the 3D fractional Navier–Stokes equations perturbed by transport noise
Project:
B1
X
Non-uniqueness of Leray–Hopf solutions for the 3D fractional Navier–Stokes equations perturbed by transport noise
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24106
Hao Shen, Scott Smith, Rongchan Zhu PDF
Makeenko-Migdal equations for 2D Yang-Mills: from lattice to continuum
Project:
B1
X
Makeenko-Migdal equations for 2D Yang-Mills: from lattice to continuum
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24105
Lin Lü, Rongchan Zhu PDF
Stationary solutions to stochastic 3D Euler equations in Hölder space
Project:
B1
Published: Stochastic Processes and their Applications 177, no. 104465 (2024), 27 pp
X
Stationary solutions to stochastic 3D Euler equations in Hölder space
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