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DC poleHodnotaJazyk
dc.contributor.authorTlau, Lalrinpuia
dc.date.accessioned2020-12-09T08:05:55Z
dc.date.available2020-12-09T08:05:55Z
dc.date.issued2020
dc.identifier.citationApplied and Computational Mechanics. 2020, vol. 14, no. 2, p. 179-188.en
dc.identifier.issn1802-680X (Print)
dc.identifier.issn2336-1182 (Online)
dc.identifier.urihttp://hdl.handle.net/11025/42274
dc.format10 s.cs
dc.format.mimetypeapplication/pdf
dc.language.isoenen
dc.publisherUniversity of West Bohemiaen
dc.rights© University of West Bohemiaen
dc.subjecthyperbolická tečná tekutinacs
dc.subjecttok Couettecs
dc.subjectPoiseuillův zákoncs
dc.subjectNavierova podmínkacs
dc.titleFundamental flow problems considering non-Newtonian hyperbolic tangent fluid with Navier slip: Homotopy analysis methoden
dc.typečlánekcs
dc.typearticleen
dc.rights.accessopenAccessen
dc.type.versionpublishedVersionen
dc.description.abstract-translatedThe presented research article deals with the classical fundamental flows (Poiseuille and Couette) of an incompressible hyperbolic tangent fluid while considering the Navier slip at the walls. The governing equations are solved using the homotopy analysis method. The velocity expressions are obtained for each problem and the effect of the flow parameters are discussed while being supplemented by graphical displays. Increasing the slip parameter reduces the fluid velocity for both problems, respectively. An increase in the Weissenberg number shows that skin friction at the lower wall reduces. This shows that a dominant elastic force is crucial in reducing the skin friction.en
dc.subject.translatedhyperbolic tangent fluiden
dc.subject.translatedCouette flowen
dc.subject.translatedPoiseuille flowen
dc.subject.translatedNavier slipen
dc.identifier.doihttps://doi.org/10.24132/acm.2020.628
dc.type.statusPeer-revieweden
Vyskytuje se v kolekcích:Volume 14, Number 2 (2020)
Volume 14, Number 2 (2020)

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  1. DSpace at University of West Bohemia
  2. Publikace ZČU / UWB Publications
  3. Časopisy ZČU / UWB Journals
  4. Applied and Computational Mechanics
  5. Volume 14 (2020)
  6. Volume 14, Number 2 (2020)