Argument estimates of certain multivalent functions involving a linear operator.

It is shown that a Korovkin type theorem for a sequence of linear positive operators acting in weighted space $L_{p, w} (l o c)$ does not hold in all this space and is satisfied only on some subspace.

The scalar Oseen operator $- Δ + \partial / \partial x_{1}$ in $ℝ^{2}$

Chérif Amrouche, Hamid Bouzit (2008)

Applications of Mathematics

Similarity:

This paper solves the scalar Oseen equation, a linearized form of the Navier-Stokes equation. Because the fundamental solution has anisotropic properties, the problem is set in a Sobolev space with isotropic and anisotropic weights. We establish some existence results and regularities in $L^{p}$ theory.

$L_{p}$ -estimates for SPDE with discontinuous coefficients in domains.

Kim, Kyeong-Hun (2005)

Electronic Journal of Probability [electronic only]

Similarity:

A certain class of analytic and multivalent functions defined by means of a linear operator.

Yang, Ding-Gong, Xu, N-Eng, Owa, Shigeyoshi (2008)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Similarity:

Displaying similar documents to “Argument estimates of certain multivalent functions involving a linear operator.”

Some inequalities associated with a linear operator defined for a class of analytic functions.

Some embeddings into the Morrey and modified Morrey spaces associated with the Dunkl operator.

Irregular amalgams.

On Korovkin type theorem in the space of locally integrable functions

The scalar Oseen operator - Δ + ∂ / ∂ x 1 in ℝ 2

L p -estimates for SPDE with discontinuous coefficients in domains.

A certain class of analytic and multivalent functions defined by means of a linear operator.

The scalar Oseen operator $- Δ + \partial / \partial x_{1}$ in $ℝ^{2}$

$L_{p}$ -estimates for SPDE with discontinuous coefficients in domains.