An IGA-BEM method for the open-water marine propeller flow problem
Chouliaras, S.P. and Kaklis, P.D. and Ginnis, A.-A.I. and Kostas, K.V. and Politis, C.G. (2017) An IGA-BEM method for the open-water marine propeller flow problem. In: IGA 2017 - V International Conference on Isogeometric Analysis, 2017-09-11 - 2017-09-13.
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Abstract
In this work we deal with the problem of flow around a marine propeller rotating with constant angular velocity in a stream of uniform velocity parallel with propeller's axis (open-water of operation). The flow is considered to be inviscid, incompressible and irrotational except from the wake, which an a-priori unknown force-free vortex sheet surface emanating from the trailing edge of each blade. In this setting, the problem can be formulated as a Fredholm Boundary Integral Equation of the 2nd kind with respect to the strength of normal dipoles distributed over the propeller's boundary and the wake [2]. This BIE is accompanied by conditions on the wake, namely no flow and no pressure jump across it, as well as appropriate conditions for vanishing disturbance at infinity [1]. Adopting the concept of Isogeometric Analysis (IGA), the solution of the continuous problem is approximated via a discrete space involving a bicubic T-spline basis used for representing the propeller's boundary surface. The resulting non-linear system is solved iteratively so that the shape of the wake secures zero-pressure jump through it (wake alignment) [3]. Using an in-house developed code, the proposed IGA-BEM scheme is tested against simple (e.g., cycloid) blade shapes and its performance is compared with results available in pertinet literature.
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Item type: Conference or Workshop Item(Speech) ID code: 79351 Dates: DateEvent13 September 2017Published12 May 2017AcceptedSubjects: Technology > Hydraulic engineering. Ocean engineering Department: Faculty of Engineering > Naval Architecture, Ocean & Marine Engineering Depositing user: Pure Administrator Date deposited: 27 Jan 2022 16:17 Last modified: 12 Dec 2024 16:38 URI: https://strathprints.strath.ac.uk/id/eprint/79351