Representation of Green's function of the Neumann problem for a multi-dimensional ball
MA Sadybekov, BT Torebek… - Complex Variables and …, 2016 - Taylor & Francis
Representation of the Green's function of the classical Neumann problem for the Poisson
equation in the unit ball of arbitrary dimension is given. In constructing this function, we use …
equation in the unit ball of arbitrary dimension is given. In constructing this function, we use …
On an explicit form of the Green function of the Robin problem for the Laplace operator in a circle
MA Sadybekov, BK Turmetov… - Advances in Pure and …, 2015 - degruyter.com
The paper is devoted to investigation questions about constructing the explicit form of the
Green's function of the Robin problem in the unit ball of ℝ2. In constructing this function we …
Green's function of the Robin problem in the unit ball of ℝ2. In constructing this function we …
Dirichlet and Neumann boundary value problems for the polyharmonic equation in the unit ball
V Karachik - Mathematics, 2021 - mdpi.com
In the previous author's works, a representation of the solution of the Dirichlet boundary
value problem for the biharmonic equation in terms of Green's function is found, and then it …
value problem for the biharmonic equation in terms of Green's function is found, and then it …
Representation of the Green's function of the exterior Neumann problem for the Laplace operator
REPRESENTATION OF THE GREEN’S FUNCTION OF THE EXTERIOR NEUMANN PROBLEM
FOR THE LAPLACE OPERATOR Page 1 Siberian Mathematical Journal, Vol. 58, No. 1, pp …
FOR THE LAPLACE OPERATOR Page 1 Siberian Mathematical Journal, Vol. 58, No. 1, pp …
Green's function of Dirichlet problem for biharmonic equation in the ball
V Karachik - Complex Variables and Elliptic Equations, 2019 - Taylor & Francis
An explicit representation of the Green's function of the Dirichlet problem for the biharmonic
equation in the unit ball is given. Expansion of the constructed Green's function in the …
equation in the unit ball is given. Expansion of the constructed Green's function in the …
Existence of solutions to a slightly supercritical pure Neumann problem
We show the existence and multiplicity of concentrating solutions to a pure Neumann slightly
supercritical problem in a ball. This is the first existence result for this kind of problem in the …
supercritical problem in a ball. This is the first existence result for this kind of problem in the …
On Green's function of the Robin problem for the Poisson equation
VV Karachik, BK Turmetov - Advances in Pure and Applied …, 2019 - degruyter.com
On Green’s function of the Robin problem for the Poisson equation Skip to content Should
you have institutional access? Here's how to get it ... De Gruyter € EUR - Euro £ GBP - Pound …
you have institutional access? Here's how to get it ... De Gruyter € EUR - Euro £ GBP - Pound …
Pure Neumann problem for slightly supercritical Lane-Emden system
Q Guo, S Peng - Calculus of Variations and Partial Differential …, 2025 - Springer
. The coupling mechanisms within the Lane-Emden system differ significantly between these
two cases, resulting in notable variations in solution behaviors. This distinction also leads to …
two cases, resulting in notable variations in solution behaviors. This distinction also leads to …
Sign-changing solutions to the slightly supercritical Lane-Emden system with Neumann boundary conditions
Q Guo, S Peng - arXiv preprint arXiv:2306.00663, 2023 - arxiv.org
We consider the following slightly supercritical problem for the Lane-Emden system with
Neumann boundary conditions:\begin {equation*}\begin {cases}-\Delta u_1 …
Neumann boundary conditions:\begin {equation*}\begin {cases}-\Delta u_1 …
The Green Function of the Dirichlet Problem for the Triharmonic Equation in the Ball.
VV Karachik - Mathematical Notes, 2020 - search.ebscohost.com
The Green Function of the Dirichlet Problem for the Triharmonic Equation in the Ball Page 1
ISSN 0001-4346, Mathematical Notes, 2020, Vol. 107, No. 1, pp. 105–120. © Pleiades …
ISSN 0001-4346, Mathematical Notes, 2020, Vol. 107, No. 1, pp. 105–120. © Pleiades …