Diffusion, viscosity, convection and the boundary layer

Landau L D and Lifshitz E M., Fluid Mechanics, Course of Theoretical Physics, Volume 6. 2nd English ed., translated from the Russian by J. B. Sykes and W. H. Reid. Oxford - New York - Beijing - Frankfurt - São Paulo – Sydney – Tokyo – Toronto: Pergamon Press; 1987. 539p   Google Scholar

Pohl R W. Mechanik-Akustik und Wärmelehre, Dreizehnte Verbesserte Auflage, Springer Verlags, Berlin-Göttingen-Heidelberg 1955. 345p.   Google Scholar

Prandtl L.Űber Flüssigkeitsbewegung bei sehr kleiner Reibung. Verhandlungen des dritten internationalen Mathematiker-Kongresses in Heidelberg 1904, A. Krazer ed., Teubner, Leipzig 1905, p.484-491.   Google Scholar

Schlichting, Hermann; Gersten, Klaus (2017). Boundary-layer theory (Ninth ed.). Berlin Heidelberg: Springer.2017.   Google Scholar

Weyburne D. Aspects of Boundary Layer Theory. Publisher: BasicScience. 2nd Edition. November 2023. ISBN: 979-8-218-22091-4   Google Scholar

Einstein, A. Über die von der molekularkinetischen Theorie der Wärme geforderte Bewegung von in ruhenden Flüssigkeiten suspendierten Teilchen [On the Movement of Small Particles Suspended in Stationary Liquids Required by the Molecular-Kinetic Theory of Heat]. Annalen der Physik (in German). 1905: 322 (8), 549-560.   Google Scholar

Cole J.D. On a quasi-linear parabolic equation occurring in aerodynamics. Quarterly of Applied Mathematics. 1951: Vol.IX, No.3 October, 225-236.   Google Scholar

Bullough RK and Caudrey PJ. The Soliton and Its History. In: Bullough RK and Caudrey PJ., editors. Solitons. Part of the book series: Topics in Current Physics, vol.17, ch1.p.1-64.   Google Scholar

Piau JM, Bremond M, Couette JM and Piau M. Maurice Couette, one of the founders of rheology. Rheologica Acta 33(1994):357-368   Google Scholar

Blasius H. Grenzschichten in Flǖssigkeiten mit kleiner Reibung. Zeitschrift fǖr Mathematik und Physik. 1908: 56;1-37.   Google Scholar

Washburn EW: The dynamics of capillary flow. The Physical Review.1921: vol. XVII, No. 3, 273-283   Google Scholar

Fisher L R and Lark P D. An Experimental Study of the Washburn Equation for Liquid Flow in Very Fine Capillaries. Journal of Colloid and Interface Science. 1979: Vol. 69, No. 3, 486-492.   Google Scholar

Cai Jianchao, Jin Tingxu, Kou Jisheng, Zou Shuangmei, Xiao Junfeng, Meng Qingbang. Lucas–Washburn Equation-Based Modeling of Capillary-Driven Flow in Porous Systems. Langmuir . 2021 Feb 9;37(5):1623-1636. doi: 10.1021/acs.langmuir.0c03134. Epub 2021 Jan 29.   Google Scholar

Flow separation https://en.wikipedia.org/wiki/Flow_separation   Google Scholar

Dou Zhaoliang, Wang Jiadao, Chen Darong, Bionic Research on Fish Scales for Drag Reduction. Journal of Bionic Engineering 9 (2012) 457–464   Google Scholar

Anderson EJ, McGillis WR and Grosenbaugh MA. The boundary layer of swimming fish. The Journal of Experimental Biology 204, 81–102 (2001)   Google Scholar

Kianoosh Y, Reza S.. Three-dimensional suction flow control and suction jet length optimization of NACA 0012 wing. Meccanica. (1 June 2015) 50 (6): 1481–1494. doi:10.1007/s11012-015-0100-9.   Google Scholar

Kazutaka Yanase, Pentti Saarenrinne Boundary layer control by a fish: Unsteady laminar boundary layers of rainbow trout swimming in turbulent flows. Open Access. Biology Open (2016) 5 (12): 1853–1863. https://doi.org/10.1242/bio.020008   Google Scholar

Muthuramalingam M, Puckert DK, Rist U & Bruecker Ch.Transition delay using biomimetic fish scale arrays. www.nature.com/scientificreports   Google Scholar

Muthuramalingam M, Villemin LS, Bruecker Ch. Streak formation in flow over biomimetic fish scale arrays. Journal of Experimental Biology (August 2019) 222(16):jeb.205963 DOI: 10.1242/jeb.205963   Google Scholar

Boundary value control https://en.wikipedia.org/wiki/Boundary_layer_control   Google Scholar