Positive solutions of inequality with p-Laplacian in exterior domains

Title:

Positive solutions of inequality with p-Laplacian in exterior domains

Creator:

Mařík, Robert

Identifier:

https://cdk.lib.cas.cz/client/handle/uuid:52c23105-221f-480e-9d41-41d1ecfe273e
uuid:52c23105-221f-480e-9d41-41d1ecfe273e
doi:10.21136/MB.2002.133960

Subject:

p-Laplacian and oscillation criteria

Type:

model:article and TEXT

Format:

bez média and svazek

Description:

In the paper the differential inequality ∆pu + B(x, u) ≤ 0, where ∆pu = div(||∇u|| p−2∇u), p > 1, B(x, u) ∈ C(Rn × R, R) is studied. Sufficient conditions on the function B(x, u) are established, which guarantee nonexistence of an eventually positive solution. The generalized Riccati transformation is the main tool.

Language:

English

Rights:

http://creativecommons.org/publicdomain/mark/1.0/
policy:public

Coverage:

597-604

Source:

Mathematica bohemica | 2002 Volume:127 | Number:4

Harvested from:

CDK

Metadata only:

false