Results 151 to 160 of about 317,885 (203)
Numerical analysis of Jeffery fluid flow over shrinking/stretching sheet with magnetic and chemical effects: mass transfer and stability analysis. [PDF]
Zeeshan +5 more
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Second law analysis of Casson Darcy-Forchheimer flow in two-phase nanomaterials with solar radiation and microbial cells using Homann mixed convection modeling. [PDF]
Kashif AN, Zaheer KB, Saeed AM, Liu H.
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Lubrication Theory for Micropolar Fluids
Journal of Applied Mechanics, 1971The equations governing the flow of a fluid with rigid, spherical substructure are summarized. A two-dimensional flow field is considered and applied to the geometry of a slider bearing. Order-of-magnitude arguments are used which reduce the governing equations to a system of coupled, linear, ordinary differential equations.
Allen, S. J., Kline, K. A.
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Fundamental Matrices in Micropolar Fluids
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1983Calcul direct des matrices fondamentales bi- et tridimensionnelles et des solutions des equations des fluides micropolaires incompressibles en mouvement ...
Dragos, L., Homentcovschi, D.
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A Boundary Control Problem for Micropolar Fluids
Journal of Optimization Theory and Applications, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Exequiel Mallea-Zepeda +2 more
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Magnetoconvection in a micropolar fluid
International Journal of Engineering Science, 1998Abstract The problem of Rayleigh–Benard convection in an electrically conducting micropolar fluid layer permeated by a uniform, vertical magnetic field is investigated with free–free, isothermal, spin-vanishing boundaries. The influence of the various micropolar fluid parameters and magnetic field on the onset of stationary convection has been ...
Siddheshwar, P.G., Pranesh, S.
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Blowup criterion for viscous, compressible micropolar fluids with vacuum
We prove that the maximum norm of velocity gradients controls the possible breakdown of smooth (strong) solutions for the 3-dimensional viscous, compressible micropolar fluids.
Mingtao Chen
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Micropolar fluids with stretch
International Journal of Engineering Science, 1969Abstract Equations of motion, constitutive equations, and boundary conditions are derived for a class of micropolar fluids which can stretch or contract. These fluids respond to intrinsic rotational motions and spin inertia and therefore can support couple stress and body couples.
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