Existence of strong solutions for incompressible fluids with shear dependent viscosities
Berselli LC, Diening L, Růžička M (2010)
Journal of Mathematical Fluid Mechanics 12(1): 101-132.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Berselli, Luigi C.;
Diening, LarsUniBi 
;
Růžička, Michael
;
Růžička, MichaelEinrichtung
Erscheinungsjahr
2010
Zeitschriftentitel
Journal of Mathematical Fluid Mechanics
Band
12
Ausgabe
1
Seite(n)
101-132
ISSN
1422-6928
Page URI
https://pub.uni-bielefeld.de/record/2913521
Zitieren
Berselli LC, Diening L, Růžička M. Existence of strong solutions for incompressible fluids with shear dependent viscosities. Journal of Mathematical Fluid Mechanics. 2010;12(1):101-132.
Berselli, L. C., Diening, L., & Růžička, M. (2010). Existence of strong solutions for incompressible fluids with shear dependent viscosities. Journal of Mathematical Fluid Mechanics, 12(1), 101-132. doi:10.1007/s00021-008-0277-y
Berselli, Luigi C., Diening, Lars, and Růžička, Michael. 2010. “Existence of strong solutions for incompressible fluids with shear dependent viscosities”. Journal of Mathematical Fluid Mechanics 12 (1): 101-132.
Berselli, L. C., Diening, L., and Růžička, M. (2010). Existence of strong solutions for incompressible fluids with shear dependent viscosities. Journal of Mathematical Fluid Mechanics 12, 101-132.
Berselli, L.C., Diening, L., & Růžička, M., 2010. Existence of strong solutions for incompressible fluids with shear dependent viscosities. Journal of Mathematical Fluid Mechanics, 12(1), p 101-132.
L.C. Berselli, L. Diening, and M. Růžička, “Existence of strong solutions for incompressible fluids with shear dependent viscosities”, Journal of Mathematical Fluid Mechanics, vol. 12, 2010, pp. 101-132.
Berselli, L.C., Diening, L., Růžička, M.: Existence of strong solutions for incompressible fluids with shear dependent viscosities. Journal of Mathematical Fluid Mechanics. 12, 101-132 (2010).
Berselli, Luigi C., Diening, Lars, and Růžička, Michael. “Existence of strong solutions for incompressible fluids with shear dependent viscosities”. Journal of Mathematical Fluid Mechanics 12.1 (2010): 101-132.
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