Szczegóły Szczegóły PDF BIBTEX RIS Tytuł artykułu Squeeze flow modeling with the use of micropolar fluid theory Tytuł czasopisma Bulletin of the Polish Academy of Sciences Technical Sciences Rocznik 2017 Wolumin 65 Numer No 6 (Special Section on Civil Engineering – Ongoing Technical Research. Part II) Autorzy Kucaba-Piętal, A. Wydział PAN Nauki Techniczne Zakres 927-933 Data 2017 Identyfikator DOI: 10.1515/bpasts-2017-0100 ; ISSN 2300-1917 Źródło Bulletin of the Polish Academy of Sciences: Technical Sciences; 2017; 65; No 6 (Special Section on Civil Engineering – Ongoing Technical Research. Part II); 927-933 Referencje Kucaba (2004), Modelling by Use Micropolar Fluid Theory OW in Polish, null, 15. ; Łukaszewicz (1999), Fluids Theory Application, null, 19. ; Kucaba (2001), Effects of non - zero values of microrotation vector on the walls on squeeze film behaviour of micropolar fluid, Intern Sci, 24, 115. ; Prokhorenko (1999), Stadthaus Theoretical Principles of Liquid Penetrant Testing Verlag, null, 25. ; Prakash (1976), Cyclic squeeze films in micropolar fluid lubricated bearing, journal, 412. ; Markensteijn (2012), comparison of the value of viscosity for several water models using Poiseuillea flow in a channel, nano Chem Phys, 28, 136. ; Hamrock (1994), Fundamental of Fluid Film New York, Lubrication. ; Sharma (null), Ram Influence of micropolar lubricants on asymmetric slot - entry bearing, journal Online, 11, 320. ; Rapaport (1994), - induced order and rotation in pipe flow of short - chain molecules, Europhysics Letters, 13, 401. ; Sharma (null), Ram Compensated hole - entry hybrid journal bearing by CFV restrictor under micropolar lubricants Proceedings of Malaysian International Tribology Conference, null, 12, 171. ; Kline (1970), flows of fluids with microstructure of, Physics Fluids, 22, 263. ; Kolpashchikov (1983), Experimental determination of material micropolar fluid constants, Int J Engng Sci, 26, 405. ; Kucaba (2009), MD Computer simulation of water flows in nanochannels Pol, Tech, 17, 1. ; Kucaba (2014), modelling inNanomechanics Selected Problems eds, null, 27, 51. ; Asadi (2012), Homotopy analysis of transient magneto - bio - fluid dynamics of micropolar squeeze film in a porous medium : a model for magneto - biorheological lubrication of in and, Journal Mechanics Medicine Biology, 12, 1. ; Eringen (1966), Theory of micropolar fluids, Math Mech, 16, 1. ; Hansen (2011), Rotational and spin viscosities of water Application to nanofluidics, Phys Review, 18. ; Prakash (1976), Squeeze film theory for micropolar fluids, Lubr Technol, 1. ; Kucaba (2004), flow modelling with the micropolar fluid theory Pol, Tech, 16, 209. ; Badur (null), On the angular velocity slip in flows, nano Microfluid Nanofluid, 20, 191, doi.org/10.1007/s1040401515646 ; Shimpi (2012), Magnetic fluidbased squeeze film performance in rotating curved porous circular plates : the effect of deformation and surface roughness Tribology in Industry, null, 34, 57. ; Hays (1963), Squeeze films for rectangular plates Fluids, Eng, 85. ; Wang (2006), Numerical analysis of journal bearings lubricated with micropolar fluids including thermal and cavitating effects, Tribol Int, 39, 227. ; Delhommelle (2002), flow of micropolar fluid, Molecular Physics, 14, 2857. ; Ghanabi (null), Study of squeeze film damping in a micro - beam resonator based on micro - polar theory http dx org, null, 21, 2015, doi.org/10.1590/167978251364 ; Willson (1969), Basic flows of micropolar liquid, Appl Sci Res, 23, 338.