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Moyo, S. Nyathi, Freeman 2015 2017-08-10T12:08:47Z 2017-08-10T12:08:47Z 2015-05 Nyathi, F. 2015. Existence and Uniqueness of a solution to a flow problem about a Rotating Obstacle at low Reynolds number. . . http://hdl.handle.net/11602/803 http://hdl.handle.net/11602/803 Nyathi F. Existence and Uniqueness of a solution to a flow problem about a Rotating Obstacle at low Reynolds number. []. , 2015 [cited yyyy month dd]. Available from: http://hdl.handle.net/11602/803 Nyathi, F. (2015). <i>Existence and Uniqueness of a solution to a flow problem about a Rotating Obstacle at low Reynolds number</i>. (). . Retrieved from http://hdl.handle.net/11602/803 Nyathi, Freeman. <i>"Existence and Uniqueness of a solution to a flow problem about a Rotating Obstacle at low Reynolds number."</i> ., , 2015. http://hdl.handle.net/11602/803 TY - Dissertation AU - Nyathi, Freeman AB - See the attached abstract below DA - 2015-05 DB - ResearchSpace DP - Univen KW - Existence KW - Uniqueness KW - Flow problem KW - Rotating obstacle KW - Reynolds number LK - https://univendspace.univen.ac.za PY - 2015 T1 - Existence and Uniqueness of a solution to a flow problem about a Rotating Obstacle at low Reynolds number TI - Existence and Uniqueness of a solution to a flow problem about a Rotating Obstacle at low Reynolds number UR - http://hdl.handle.net/11602/803 ER - MSc (Mathematics) Department of Mathematics and Applied Mathematics The flow is described by the Navicr-Stokes equations in the domain n C R3. The open-bounded domain is assumed to have a cone property. The rotation of a 3- dimensional symmetrical impermeable cylindrical rigid body in the fluid is studied. The model is constructed in a manner that the equations describe a system in a frame attached to the obstacle.The system of the governing equations is constructed on the basis of conservation of angular momentum of the rigid body and the conservation of linear momentum of the fluid. When the conservation of angular momentum is taken into account, a dynamic boundary condition is considered. The uniqueness of this unknown velocity vector field is confirmed by using the so called energy method. In this study we chose the incompressible viscous Navier-Stokes flow and thus the fluid density does not change through out the flow. 1 online resource (vi, 30 leaves) en University of Venda Existence Uniqueness Flow problem Rotating obstacle Reynolds number UCTD 532.0595 Vortex motion Rotational motion Existence and Uniqueness of a solution to a flow problem about a Rotating Obstacle at low Reynolds number Dissertation open.access