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Dynamics of Mean-Field Fermi Systems with Nonzero Pairing. [PDF]

Ann Henri Poincare
Marcantoni S, Porta M, Sabin J.
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Diffuse interface model for two-phase flows on evolving surfaces with different densities: global well-posedness. [PDF]

Calc Var Partial Differ Equ
Abels H, Garcke H, Poiatti A.
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A note on integrated local energy decay estimates for spherically symmetric black hole spacetimes. [PDF]

Math Ann
Holzegel G, Mavrogiannis G, Ruiz RV.
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Quantum Talagrand, KKL and Friedgut's Theorems and the Learnability of Quantum Boolean Functions. [PDF]

Commun Math Phys
Rouzé C, Wirth M, Zhang H.
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The Brownian transport map. [PDF]

Probab Theory Relat Fields
Mikulincer D, Shenfeld Y.
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Characterization of the spectra of rotating truncated gas planets and inertia-gravity modes. [PDF]

Z Angew Math Phys
de Hoop MV, Holman S.
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On the connection between uniqueness from samples and stability in Gabor phase retrieval. [PDF]

Sampl Theory Signal Process Data Anal
Alaifari R, Bartolucci F, Steinerberger S, Wellershoff M.   +3 more
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Error Resilient Space Partitioning. [PDF]

Discrete Comput Geom
Dunkelman O, Geyzel Z, Keller C, Keller N, Ronen E, Shamir A, Tessler RJ.   +6 more
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Clark–Ocone formulas and Poincaré inequalities on the discrete cube

Annales de l'Institut Henri Poincare (B) Probability and Statistics, 2001
The aim is to estimate the variance of functionals \(F\) of the continuous time random walk on the cube \(\{-1,+1\}^d\). More precisely, the author obtains a whole family of Poincaré inequalities indexed by a real parameter \(\alpha\). One of them (\(\alpha=-1\)) can be proved with cylindrical approximations of \(F\), but in the general case one has to
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