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32 of 165
The Model for Clinical, Laboratory, and Genetic Prediction of Recurrent Ischemic Stroke against the Background of Laboratory Aspirin Resistance using Machine Learning
Anastasia V Anisimova, Sergey S Galkin, Anastasia S Gunchenko, Tatyana V Nasedkina and Igor V Vorobiev
34 of 165
From Traditionalism to Algorithms: Embracing Artificial Intelligence for Effective University Teaching and Learning
Abdulrahman M Al-Zahrani
Abstract

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Engineering Group Mini Review 記事ID: igmin144

On the Governing Equations for Velocity and Shear Stress of some Magnetohydrodynamic Motions of Rate-type Fluids and their Applications

Mechanical Engineering Energy SystemsMaterials Science DOI10.61927/igmin144
Constantin Fetecau *
Affiliation

Affiliation

    Constantin Fetecau, Section of Mathematics, Academy of Romanian Scientists, 050094 Bucharest, Romania, Email: [email protected]

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要約

The governing equations for the shear stress corresponding to some magnetohydrodynamic (MHD) motions of a large class of rate-type fluids are brought to light. In rectangular domains, the governing equations of velocity and shear stress are identical as form. The provided governing equations can be used to solve motion problems of such fluids when shear stress is prescribed on the boundary. For illustration, the motion in an infinite circular cylinder with shear stress on the boundary is discussed.

参考文献

    1. Renardy M. Recent advances in the mathematical theory of steady flow of viscoelastic fluids. J Nonnewton. Fluid Mech. 1988; 29: 11-24. DOI: 1016/0377-0257 (88) 85047-X
    2. Renardy M. An alternative approach to inflow boundary conditions for Maxwell fluids in three space dimensions. J Nonnewton Fluid Mech. 1990; 36: 419-425. DOI: 10.1016/0377-0257(90)85022-Q
    3. Fetecau C, Rauf A, Qureshi TM, Vieru D. Steady-state solutions for MHD motions of Burgers fluids through porous media with differential expressions of shear on boundary and Applications. Mathematics. 2022; 10(22): 4228. DOI: 10.3390/math 10224228
    4. Tong D. Starting solutions for oscillating motions of a generalized Burgers’ fluid in cylindrical domains. Acta Mech. 2010; 214; 395-407. DOI: 10.1007/s00707-010-0288-7
    5. Sultan Q, Nazar M, Imran M, Ali U. Flow of generalized Burgers fluid between parallel walls induced by rectified sine pulses stress. Bound Value Probl. 2014; 152. DOI: 1186/s13661-014-0152-0
    6. Sultan Q, Nazar M. Flow of generalized Burgers’ fluid between side walls induced by sawtooth pulses stress. J Appl Fluid Mech. 2016; 9: 2195-2204. DOI: 10.18869/acadpub.jafm.68.236.24660
    7. Abro KA, Hussain M, Baig MM. Analytical solution of magnetohydrodynamics generalized Burgers’ fluid embeded with porosity. Int J Advances Appl Sci. 2017; 4: 80-89. DOI: 10.21833/ijaas.2017.07.012
    8. Alqahtani AM, Kha I. Time-dependent MHD flow of a non-Newtonian generalized Burgers’ fluid (GBF) over a suddenly moved plate with generalized Darcy’s law. Front Phys. 2019; id.214. DOI: 3389/fphy.2019.00214
    9. Hussain M, Quayyum M, Sidra A. Modeling and analysis of MHD oscillatory flows of generalized Burgers’ fluid in a porous medium using Fourier transform. J Math. 2022; 2373084. DOI: 10.1155/2022/2373084
    10. Fetecau C, Akhtar S, Morosanu C, Porous and magnetic effects on modified Stokes’ problems for generalized Burgers fluids. Dynamics. 2023; 3: 803-819. DOI: 10.3390/dynamics3040044
    11. Hamza SEE. MHD flow of an Oldroyd-B fluid through porous medium in a circular channel under the effect of time-dependent gradient. Am J Fluid Dyn. 2017; 7: 1-11. DOI: 10.5923/j.ajfd.20170701.01
    12. Bandelli R, Rajagopal KR. Start-up flows of second-grade fluids in domains with one finite dimension. Int J Non-Linear Mech. 1995; 30: 817-839. DOI: 10.1016/0020-7462(95)00035-6
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