R. Saks

activity

20172022

collaborators

6 papers

math.AP2022

Curl and gradient of divergence operators in Spaces $W^{m}$ and $A^{2 k}$ vortex and potential fields and in the classes $C (2 k, m)$

Romen Semenovich Saks

The properties of the curl and the gradient of divergence operators ( $rot$ and $\nabla div$ ) are studied in the space $L_{2} (G)$ in a bounded domain $…

math.AP2021

Vortex and the Gradient of Divergence in Sobolev Spaces

Romen Semenovich Saks

The properties of the vortex and the gradient of divergence operators ( $rot$ and $\nabla div$ ) are studied in the space $L_{2} (G)$ in a bounded domain $…

math.AP2019

Sobolev spaces and operators vorticity and the gradient of the divergence

Romen S. Saks

In a bounded domain $G$ with smooth border studied boundary value and spectral problems for operators of the rotor (vortex) and the gradient of the divergence $+ λ I$ in the Sobole…

math.AP2017

Fourier series of the $\nabla d i v$ operator and Sobolev spaces II

R. S. Saks

The author studies structure of space $L_{2} (G)$ of vectors - functions, which are integrable with a square of the module on the bounded domain $G$ of three-dimensional sp…

math.AP2017

Operator gradient of divergencie in subspaces of $L_{2} (G)$ space

R. S. Saks

The author studies the structure of space $L_{2} (G)$ of vector-valued functions that are square integrable in a bounded connected domain $G$ of the three-dimension…

math.FA2017

Fourier series of the curl operator and Sobolev spaces

R. S. Saks

The properties of curl and gradient of divergence operators in the domain $G$ of three-dimensional space are described. The self-conjugacy of these operators in the subspaces $\mat…

Curl and gradient of divergence operators in Spaces Wm and A2k vortex and potential fields and in the classes C(2k,m)

Vortex and the Gradient of Divergence in Sobolev Spaces

Sobolev spaces and operators vorticity and the gradient of the divergence

Fourier series of the ∇div operator and Sobolev spaces II

Operator gradient of divergencie in subspaces of L2​(G) space

Fourier series of the curl operator and Sobolev spaces

Curl and gradient of divergence operators in Spaces $W^{m}$ and $A^{2 k}$ vortex and potential fields and in the classes $C (2 k, m)$

Fourier series of the $\nabla d i v$ operator and Sobolev spaces II

Operator gradient of divergencie in subspaces of $L_{2} (G)$ space