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dc.contributor.authorSyrovatskii, Dmitri A.
dc.contributor.authorDynnikova, Galina Ya.
dc.contributor.authorGuvernyuk, Sergey V.
dc.contributor.authorArutunyan, Gurgen
dc.date.accessioned2020-05-19T09:00:35Z
dc.date.available2020-05-19T09:00:35Z
dc.date.issued2015
dc.identifier.isbn978-84-944244-7-2
dc.identifier.isbnAnglès
dc.identifier.urihttp://hdl.handle.net/2117/188049
dc.description.abstractA fully lagrangian numerical method for simulation of 3D nonstationary flow of viscous and ideal incompressible fluid is developed in this work. This method is based on the representation of a vortex field as a set of dipole particles [1]. The introduced vector-function D describes density of dipole momentum. The equation for this function is in accordance with Navier-Stokes equations [2]. The vorticity is equal to curl of dipole momentum density. Thus vortex field is always solenoidal. The dipole particles are generated at a body surface and are moving interacting. The region where function D is essentially non-zero approximately coincides with the vortex region. Each dipole particle induces the velocity field which is equal to field of a point dipole at large distance from the particle. But near a particle the induced velocity field is another taking into account the particle volume and viscosity of the liquid. The method can be applied for simulation of an ideal and viscous flows.
dc.format.extent10 p.
dc.language.isoeng
dc.publisherCIMNE
dc.subject.lcshFinite element method
dc.subject.lcshComputational methods in mechanics
dc.subject.lcshParticle methods (Numerical analysis)
dc.subject.otherMeshfree numerical method, three dimensional flow, dipole particles, impuls formulation, incompressible flow
dc.titleUsing the dipole particles for simulation of 3d vortex flow of a viscous incompressible fluid
dc.typeConference report
dc.subject.lemacElements finits, Mètode dels
dc.rights.accessOpen Access
local.citation.contributorPARTICLES IV
local.citation.publicationNamePARTICLES IV : proceedings of the IV International Conference on Particle-Based Methods : fundamentals and applications
local.citation.startingPage692
local.citation.endingPage701


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