Red Cell Interactions with the Microcirculation

Schmid-Schoenbein, Geert W.; Zweifach, Benjamin W.; Mahler, F; Frey, Ruedi; Bollinger, A; Anliker, M.; Lipowsky, Herbert H.; Gaehtgens, P.; Benner, Klaus-U.; Schickendańtz, Sabine; Kubli, Roman; Karino, Takeshi; Goldsmith, Harry L.; Jay, Alfred W. L.; Whaun, June M.; Chien, Shu; Usami, Shunichi; Jan, K. M.; Hanson, Victor A.; Wax, Stennis D.; Webb, Watts R.; Lingard, P.S.; Rowlands, Sam; Gunton, P. M.; Guest, M. Mason; Bond, Ted P.; Hutten, Helmut; Vaupel, Peter; Richter, I.-E.; Wendling, P.; Vethamany, V. G.; Vethamany, S. K.; Bessis, M; Mayrovitz, Harvey N.; Wiedeman, Mary P.; Frojmovic, Mony M.; Panjwani, Reema; Copley, Alfred L.; King, Robert G.; Huang, Ching‐Rong; Cerny, L.C.; Puccini, Christopher J.; Stasiw, D.M.; Saari, Jack T.; Dintenfass, L.; Zador, L.; Gustavson, L. P.; Thurston, George B.

doi:10.1007/978-1-4613-4334-9_4

Microcirculation 1976

DOI: 10.1007/978-1-4613-4334-9_4

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Red Cell Interactions with the Microcirculation

Geert W. Schmid-Schoenbein

Benjamin W. Zweifach

F Mahler

et al.

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2010

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“…For deformable objects [2] even richer behaviour is possible. Red blood cells, for example, change shape with increasing shear rate [3]. Furthermore, the coupling to shear can lead to either unstable tumbling or to a steady state mode where the cells remain at a fixed angle to the flow while their outer membrane rotates like the treading of a tank [4].…”

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confidence: 99%

Complex dynamics of knotted filaments in shear flow

Matthews¹,

Louis²,

Yeomans³

2010

EPL

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Coarse-grained simulations are used to demonstrate that knotted filaments in shear flow at zero Reynolds number exhibit remarkably rich dynamic behaviour. For stiff filaments that are weakly deformed by the shear forces, the knotted filaments rotate like rigid objects in the flow. But away from this regime the interplay between between shear forces and the flexibility of the filament leads to intricate regular and chaotic modes of motion that can be divided into distinct families. The set of accessible mode families depends to first order on a dimensionless number that relates the filament length, the elastic modulus, the friction per unit length and the shear rate.

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mentioning

confidence: 99%

Complex dynamics of knotted filaments in shear flow

Matthews¹,

Louis²,

Yeomans³

2010

EPL

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show abstract

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Red Cell Interactions with the Microcirculation

Cited by 1 publication

References 56 publications

Complex dynamics of knotted filaments in shear flow

Complex dynamics of knotted filaments in shear flow

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