Weak coupling limit of the Anisotropic KPZ equation
We study the 2-dimensional anisotropic KPZ equation (AKPZ), which is formally given by∂
th= 1 2 Δ h+ λ ((∂ 1 h) 2−(∂ 2 h) 2)+ ξ, where ξ denotes a space-time white noise and λ> 0 …
th= 1 2 Δ h+ λ ((∂ 1 h) 2−(∂ 2 h) 2)+ ξ, where ξ denotes a space-time white noise and λ> 0 …
Weak coupling limit of the Anisotropic KPZ equation
G Cannizzaro, D Erhard, F Toninelli - arXiv e-prints, 2021 - ui.adsabs.harvard.edu
In the present work, we study the two-dimensional anisotropic KPZ equation (AKPZ), which
is formally given by\begin {equation*}\partial_t h=\tfrac12\Delta h+\lambda ((\partial_1 h)^ 2) …
is formally given by\begin {equation*}\partial_t h=\tfrac12\Delta h+\lambda ((\partial_1 h)^ 2) …
WEAK COUPLING LIMIT OF THE ANISOTROPIC KPZ EQUATION
G CANNIZZARO, D ERHARD, F TONINELLI - 2023 - projecteuclid.org
Weak coupling limit of the Anisotropic KPZ equation Page 1 WEAK COUPLING LIMIT OF THE
ANISOTROPIC KPZ EQUATION GIUSEPPE CANNIZZARO, DIRK ERHARD, and FABIO …
ANISOTROPIC KPZ EQUATION GIUSEPPE CANNIZZARO, DIRK ERHARD, and FABIO …
Weak coupling limit of the Anisotropic KPZ equation
G Cannizzaro, D Erhard… - Duke Mathematical …, 2023 - wrap.warwick.ac.uk
We study the 2-dimensional anisotropic KPZ equation (AKPZ), which is formally given by∂
th= 12Δh+ λ ((∂ 1h) 2−(∂ 2h) 2)+ ξ, where ξ denotes a space-time white noise and λ> 0 is …
th= 12Δh+ λ ((∂ 1h) 2−(∂ 2h) 2)+ ξ, where ξ denotes a space-time white noise and λ> 0 is …
Weak coupling limit of the Anisotropic KPZ equation
G Cannizzaro, D Erhard… - Duke Mathematical …, 2023 - repositum.tuwien.at
We study the 2-dimensional anisotropic KPZ equation (AKPZ), which is formally given by
(Equation presented); where ξ denotes a space-time white noise and λ> 0 is the so-called …
(Equation presented); where ξ denotes a space-time white noise and λ> 0 is the so-called …
Weak coupling limit of the Anisotropic KPZ equation
G Cannizzaro, D Erhard, F Toninelli - arXiv preprint arXiv:2108.09046, 2021 - arxiv.org
In the present work, we study the two-dimensional anisotropic KPZ equation (AKPZ), which
is formally given by\begin {equation*}\partial_t h=\tfrac12\Delta h+\lambda ((\partial_1 h)^ 2) …
is formally given by\begin {equation*}\partial_t h=\tfrac12\Delta h+\lambda ((\partial_1 h)^ 2) …