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- W2885252956 abstract "We prove that the dynamical sine-Gordon equation on the two dimensional torus introduced in [HS16] is locally well-posed for the entire subcritical regime. At first glance this equation is far out of the scope of the local existence theory available in the framework of regularity structures [Hai14, BHZ16, CH16, BCCH17] since it involves a non-polynomial nonlinearity and the solution is expected to be a distribution (without any additional small parameter as in [FG17, HX18]). In [HS16] this was overcome by a change of variable, but the new equation that arises has a multiplicative dependence on highly non-Gaussian noises which makes stochastic estimates highly non-trivial - as a result [HS16] was only able to treat part of the subcritical regime. Moreover, the cumulants of these noises fall out of the scope of the later work [CH16]. In this work we systematically leverage charge cancellations specific to this model and obtain stochastic estimates that allow us to cover the entire subcritical regime." @default.
- W2885252956 created "2018-08-22" @default.
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- W2885252956 date "2018-08-08" @default.
- W2885252956 modified "2023-09-27" @default.
- W2885252956 title "The dynamical sine-Gordon model in the full subcritical regime" @default.
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