Reprint

Computational Fluid Dynamics 2020

Edited by
June 2022
412 pages
  • ISBN978-3-0365-2784-0 (Hardback)
  • ISBN978-3-0365-2785-7 (PDF)

This is a Reprint of the Special Issue Computational Fluid Dynamics 2020 that was published in

Computer Science & Mathematics
Engineering
Physical Sciences
Public Health & Healthcare
Summary

This book presents a collection of works published in a recent Special Issue (SI) entitled “Computational Fluid Dynamics”. These works address the development and validation of existent numerical solvers for fluid flow problems and their related applications. They present complex nonlinear, non-Newtonian fluid flow problems that are (in some cases) coupled with heat transfer, phase change, nanofluidic, and magnetohydrodynamics (MHD) phenomena. The applications are wide and range from aerodynamic drag and pressure waves to geometrical blade modification on aerodynamics characteristics of high-pressure gas turbines, hydromagnetic flow arising in porous regions, optimal design of isothermal sloshing vessels to evaluation of (hybrid) nanofluid properties, their control using MHD, and their effect on different modes of heat transfer.

 

Recent advances in numerical, theoretical, and experimental methodologies, as well as new physics, new methodological developments, and their limitations are presented within the current book. Among others, in the presented works, special attention is paid to validating and improving the accuracy of the presented methodologies. This book brings together a collection of inter/multidisciplinary works on many engineering applications in a coherent manner.

Format
  • Hardback
License and Copyright
© 2022 by the authors; CC BY-NC-ND license
Keywords
homogeneous-heterogeneous reactions; porous medium; first slip; second slip; exact solution; fluid structure-interaction; vibration suppression; entropy generation minimization; sloshing; damping factor; porous slider; MHD flow; reynolds number; velocity slip; homotopy analysis method; Casson nanoliquid; Marangoni convection; inclined MHD; Joule heating; heat source; third-grade liquid; heat generation/absorption; stretched cylinder; series solution; slip effects; mixed convection flow; cross fluid; Darcy–Forchheimer model; successive local linearization method; swimming gyrotactic microorganisms; Darcy law; nanofluid; unsteady flow; non-axisymmetric flow; MHD; hybrid nanofluid; stagnation-point flow; MHD; ferrofluid; Lie group framework; unsteady slip flow; stretching surface; thermal radiation; lattice Boltzmann method; smoothed profile method; hybrid method; natural convection simulation; concentric hexagonal annulus; MHD; CMC-water; Casson fluid; mixed convection; solid sphere; scaling group analysis; Sutterby fluid; nanofluid; magnetohydrodynamics (MHD); stability analysis; mixed convection; thermal radiation; entropy; nanoliquid; moving wall; hybrid nanofluid; unsteady stagnation point; velocity slip; convective boundary condition; stability analysis; Hyperloop system; transonic speed; aerodynamic drag; drag coefficient; pressure wave; shockwave; nanofluids; MHD; heat generation; sphere; plume; finite difference method; gas turbine; damaged rotor blade; leading-edge modification; aerodynamic characteristics; micropolar hybrid nanofluid; dual solution; stretching/shrinking sheet; stability analysis; thermal radiation; Sisko fluid flow; gold particles; magnetohydrodynamics (MHD); radiation effect; slip effect; curved surface; Reiner-Rivlin nanofluid; circular plates; induced magnetic effects; activation energy; bioconvection nanofluid; steady flow; Tiwari and Das model; Prandtl-Eyring nanofluid; entropy generation; implicit finite difference method

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