The impact of unbounded swings of the forcing term on the asymptotic behavior of functional equations

Title:

The impact of unbounded swings of the forcing term on the asymptotic behavior of functional equations

Creator:

Singh, Bhagat

Identifier:

https://cdk.lib.cas.cz/client/handle/uuid:560d37fd-8958-4a29-9747-16f4f498b90a
uuid:560d37fd-8958-4a29-9747-16f4f498b90a

Subject:

oscillatory, nonoscillatory, exterior domain, elliptic, and functional equation

Type:

model:article and TEXT

Format:

bez média and svazek

Description:

Necessary and sufficient conditions have been found to force all solutions of the equation \[ (r(t)y^{\prime }(t))^{(n-1)} + a(t)h(y(g(t))) = f(t), \] to behave in peculiar ways. These results are then extended to the elliptic equation \[ |x|^{p-1} \Delta y(|x|) + a(|x|)h(y(g(|x|))) = f(|x|) \] where $ \Delta $ is the Laplace operator and $p \ge 3$ is an integer.

Language:

English

Rights:

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

Coverage:

15-24

Source:

Czechoslovak Mathematical Journal | 2000 Volume:50 | Number:1

Harvested from:

CDK

Metadata only:

false