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Optimal mass normalizability for Gibbs measure associated with NLS on the 2D disc
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abstract
We prove the normalizability of Gibbs measure associated with radial focusing nonlinear Schr\"{o}dinger equation (NLS) on the 2-dimensional disc $\mathbb{D}$, at critical mass threshold. The result completes the study of optimal mass normalizability on $\mathbb{D}$ by Oh-Sosoe-Tolomeo (2021).
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Gibbs measures as local equilibrium KMS states for focusing nonlinear Schr\"odinger equations
Local KMS equilibrium states of focusing NLS and Hartree flows on T^d for d=1,2,3 coincide, on mass sublevel sets, with truncated Gibbs measures.
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