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Volumn 112, Issue 14, 2000, Pages 6424-6433

Hydrodynamic slippage inferred from thin film drainage measurements in a solution of nonadsorbing polymer

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EID: 0001633265     PISSN: 00219606     EISSN: None     Source Type: Journal    
DOI: 10.1063/1.481274     Document Type: Article
Times cited : (120)

References (53)
  • 37
    • 85037515401 scopus 로고    scopus 로고
    • note
    • Note that this is not an axis of full rotational symmetry, but of twofold rotational symmetry.
  • 38
    • 0002944844 scopus 로고
    • The origin and attribution of Eq. (5) is obscure because it does not appear in any of G. I. Taylor's publications. However, an article by W. Hardy and I. Bircumshaw [Proc. R. Soc. London, Ser. A 108, 1 (1925)] includes, on page 12, a closely related equation preceded by the statement "Professor G. I. Taylor has worked out the equations for the fall of bodies through a viscous fluid on to a plane surface. We quote them here with his permission." Hence it appears that the attribution to Taylor is correct, although the derivation of the equation that now bears his name was not published. To our knowledge, the first derivation appeared in a book by B. V. Derjaguin and N. A. Krotova, Adhesion (USSR Academy of Sciences, Moscow, 1949). In their book they cited "Taylor, Proc. Roy. Soc. 108, 12 (1924)." This reference does not exist, but note the similarity to the Hardy and Bircumshaw paper cited above. Since then, other authors have also referred to this spurious article, sometimes adding to the confusion by embellishing the name Taylor with the initial P.
    • (1925) Proc. R. Soc. London, Ser. A , vol.108 , pp. 1
    • Hardy, W.1    Bircumshaw, I.2
  • 39
    • 0042536615 scopus 로고
    • USSR Academy of Sciences, Moscow
    • The origin and attribution of Eq. (5) is obscure because it does not appear in any of G. I. Taylor's publications. However, an article by W. Hardy and I. Bircumshaw [Proc. R. Soc. London, Ser. A 108, 1 (1925)] includes, on page 12, a closely related equation preceded by the statement "Professor G. I. Taylor has worked out the equations for the fall of bodies through a viscous fluid on to a plane surface. We quote them here with his permission." Hence it appears that the attribution to Taylor is correct, although the derivation of the equation that now bears his name was not published. To our knowledge, the first derivation appeared in a book by B. V. Derjaguin and N. A. Krotova, Adhesion (USSR Academy of Sciences, Moscow, 1949). In their book they cited "Taylor, Proc. Roy. Soc. 108, 12 (1924)." This reference does not exist, but note the similarity to the Hardy and Bircumshaw paper cited above. Since then, other authors have also referred to this spurious article, sometimes adding to the confusion by embellishing the name Taylor with the initial P.
    • (1949) Adhesion
    • Derjaguin, B.V.1    Krotova, N.A.2
  • 40
    • 0346019586 scopus 로고
    • The origin and attribution of Eq. (5) is obscure because it does not appear in any of G. I. Taylor's publications. However, an article by W. Hardy and I. Bircumshaw [Proc. R. Soc. London, Ser. A 108, 1 (1925)] includes, on page 12, a closely related equation preceded by the statement "Professor G. I. Taylor has worked out the equations for the fall of bodies through a viscous fluid on to a plane surface. We quote them here with his permission." Hence it appears that the attribution to Taylor is correct, although the derivation of the equation that now bears his name was not published. To our knowledge, the first derivation appeared in a book by B. V. Derjaguin and N. A. Krotova, Adhesion (USSR Academy of Sciences, Moscow, 1949). In their book they cited "Taylor, Proc. Roy. Soc. 108, 12 (1924)." This reference does not exist, but note the similarity to the Hardy and Bircumshaw paper cited above. Since then, other authors have also referred to this spurious article, sometimes adding to the confusion by embellishing the name Taylor with the initial P.
    • (1924) Taylor, Proc. Roy. Soc. , vol.108 , pp. 12


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.