Polynomial decay in \(W^{2,\varepsilon}\) estimates for viscosity supersolutions of fully nonlinear elliptic equations (Q2183376)
From MaRDI portal
scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Polynomial decay in \(W^{2,\varepsilon}\) estimates for viscosity supersolutions of fully nonlinear elliptic equations |
scientific article |
Statements
Polynomial decay in \(W^{2,\varepsilon}\) estimates for viscosity supersolutions of fully nonlinear elliptic equations (English)
0 references
27 May 2020
0 references
In this paper, the author studies \(W^{2, \varepsilon}\) estimates for viscosity supersolutions of fully nonlinear uniformly elliptic equations and improves from the known lower bound for the exponent \(\varepsilon \) of the \(W^{2, \varepsilon}\) estimates which decays exponentially with respect to the ellipticity ratio of the equations to a new lower bound which decays polynomially.
0 references
fully nonlinear uniformly elliptic equations
0 references
viscosity supersolutions
0 references
\(W^{2, \varepsilon}\) estimates
0 references
