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Computational modeling and thermal analysis of magnetized nanofluid flow with physio-chemical interaction and chemical reaction between two non-parallel walls. [PDF]

Front Chem
Sohail S, Shah Z, Rooman M, Khan W, Alshehri MH, Vrinceanu N, Antonescu E.   +6 more
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Micropolar Media

2023
There are materials with internal structure (e.g. composites, polymers, liquid crystals, soil, and bone) for which a reasonable model should view the points no longer as purely geometric in character but as rigid-body particles or even deformable continua.
Angelo Morro, Claudio Giorgi
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Micropolar viscoelastic waves

International Journal of Engineering Science, 1969
Abstract The propagation conditions and growth equations, which govern the propagation of waves in micropolar viscoelasticity, are derived and discussed. The couplings between the discontinuities in the macroscopic and microscopic fields are studied.
McCarthy, M. F., Eringen, A. C.
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Micropolar hypo-elasticity

Archive of Applied Mechanics, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ramezani, Shojaa, Naghdabadi, Reza
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On the micropolar ekman problem

International Journal of Engineering Science, 1976
Abstract Microfluid theory is applied to the classic Ekman problem. A general solution for the time dependent case is obtained. The characteristics of this solution are investigated by examining the complex response. Typically, the response is very similar to the complex response of the Ekman solution, thus suggesting that there is an equivalent ...
Kirwan, A. D. jun., Chang, M.-S.
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Fundamental Matrices in Micropolar Fluids

ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1983
Calcul 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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Generalized micropolar thermoelasticity

International Journal of Engineering Science, 1978
Abstract The basis of entropy production inequality for classical thermoelastic solid, as proposed by Green and Laws[1] and independently by Suhubi[2], is extended in this paper to encompass the more general case of micropolar thermoelastic solids.
Dost, S., Tabarrok, B.
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Restudy of coupled field theories for micropolar continua (I)—Micropolar thermoelasticity

Applied Mathematics and Mechanics, 2002
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Lubrication Theory for Micropolar Fluids

Journal of Applied Mechanics, 1971
The 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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Micropolar fluids with stretch

International Journal of Engineering Science, 1969
Abstract 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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