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Existence and regularity of the Stokes system with the do-nothing and Navier’s boundary conditions
equations with the mixed boundary conditions in bounded domains. We prescribe "do–nothing" boundary conditions and Navier’s boundary conditions in two different parts of the
Applied mathematics
- 2020 •
- D •
- Link
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D - Stať ve sborníku
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Question of Existence and Uniqueness of Solution for Navier - Stokes Equation with Linear "Do - Nothing" Type Boundary Condition on the Outflow
The paper deals with matematical model of flow of a viscous incompressible fluid. We consider a "splited" "Do-nothing" type of boundary on the outflow. We study the existence and uniqieness of solution of the considered pro...
BA - Obecná matematika
- 2009 •
- D
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D - Stať ve sborníku
On Existence and Uniqueness of the Solution of Stationary Flow in a Profile Cascade with Natural Boundary Condition Involving Bernoulli's Pressure on the Outflow
the existence and uniqueness of the weak solution in the case of linear boundary condition of the "do-nothing" type. (Let us recall that this is not possible for the well known basic natural "do-nothi...
BA - Obecná matematika
- 2012 •
- D •
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On the Problem of Uniqueness for the Stationary Navier-Stokes Equations with Nonlinear Boundary Conditions
The paper is concerned with the theoretical analysis of the model of incompressible, viscous, stationary flow through a plane cascade of profiles. Specially we study the question of uniqueness of the weak solution for the case of nonlinear modificati...
BA - Obecná matematika
- 2008 •
- D
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D - Stať ve sborníku
On flow of a micropolar fluid in a 2D spatially-periodic domain
solution of a coupled problem, with various boundary conditions on the parts of the boundary. Particularly, the condition on the outflow is a variant of the so called “do nothing” boundary
Pure mathematics
- 2020 •
- D •
- Link
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Local in time existence of solution of the Navier-Stokes equations with various types of boundary conditions
In this paper we deal with the two-dimensional Navier-Stokes system with three types of boundary conditions, including the so called “do-nothing” boundary condition. We prove the local in time exi...
Applied mathematics
- 2021 •
- JSC •
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JSC - Článek v periodiku v databázi SCOPUS
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Modeling of the unsteady flow through a channel with an artificial outflow condition by the Navier-Stokes variational inequality
through the channel, with the so-called 'do nothing' boundary condition on the outflow. The condition that the solution lies in a certain given, however arbitrarily large, convex 'do nothing<...
Pure mathematics
- 2018 •
- Jimp •
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Jimp - Článek v periodiku v databázi Web of Science
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On the Problem of Uniqueness for the 2D Steady Navier - Stokes Equations in a Cascade of Profiles
The paper deals with the teoretical analysis of the model of incompressible, viscous, stationary flow through a cascade of profiles. The linear "do-nothing" boundary condition on the outflow is used. The question o...
BA - Obecná matematika
- 2009 •
- D
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D - Stať ve sborníku
On Uniqueness of a Weak Solution to the Steady Navier - Stokes Problem in a Profile Cascade with a Nonlinear Boundary Condition on the Outflow
The paper deals with the mathematical model of a flow of a viscous incompressible fluid through a 2D cascade of profiles. Due to the periodicity of the domain we can restrict our consideration only on one spatial period. We consider a nonlinear "...
BA - Obecná matematika
- 2008 •
- D
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D - Stať ve sborníku
On Multiple Solutions to the Steady Flow of Incompressible Fluids Subject to Do-nothing or Constant Traction Boundary Conditions on Artificial Boundaries
outlets are treated by the do-nothing boundary condition.The boundary conditions prescribing the constant traction or the so-called do-nothing conditions are frequently...
Applied mathematics
- 2020 •
- Jimp •
- Link
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Jimp - Článek v periodiku v databázi Web of Science
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