A novel machine learning approach to analysis of electroosmotic effects and heat transfer on Multi-phase wavy flow. [PDF]
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Response surface optimization for Minsta-Gherasim hybrid nanofluid flow over a porous surface with varying water temperature levels and magnetic influence. [PDF]
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Electro osmotically interactive biological study of thermally stratified micropolar nanofluid flow for Copper and Silver nanoparticles in a microchannel. [PDF]
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Computational insights into shape effects and heat transport enhancement in MHD-free convection of polar ternary hybrid nanofluid around a radiant sphere. [PDF]
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ANN-based analysis of MHD third-grade hybrid nanofluid flow over a thin needle with fuzzy volume fraction under nonlinear radiation and heat generation. [PDF]
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Entropy optimization of lid-driven micropolar hybrid nanofluid flow in a partially porous hexagonal-shaped cavity with relevance to energy efficient storage processes. [PDF]
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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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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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Heat-conducting micropolar fluids
Rheologica Acta, 1971In this paper heat-conducting micropolar fluids are introduced as an extension of the theory of micropolar fluids. Constitutive equations appropriate to describe the thermal and mechanical response of micropolar fluids are constructed. The heat conduction equation is derived and the field equations are obtained. The solution to the problem ofPoiseuille
Kazakia, Y., Ariman, T.
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Convective Wall Plume in Micropolar Fluids
ZAMM, 1998Summary: A boundary layer analysis is presented to study the steady-state free convection arising from a line thermal source located at the leading edge of a vertical adiabatic surface embedded in a micropolar fluid. Nonsimilar solutions based on the finite difference method are presented for the velocity, angular velocity, and temperature fields.
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