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تحليل الهايدروديناميكا الممغنطة للتدفق التمعجي للاجهاد المزدوج لمائع جيفري خلال قناة == Analysis of Magnetohydrodynamics Peristaltic Flow of a Couple . Stress for Jeffrey Fluid through Channel
Author name:
سماح فاضل جابر الخليفاوي
Supervisor name:
ضياء غازي صالح الخفاجي
General topic:
Mathematics
Specific topic:
Dynamic Systems
Degree:
Master
University:
University of Al-Qadisiyah - College Of Science - Department Of Mathematics
Language:
English
University location:
Qadisiyah
Abstract:
Abstract
For this thesis, we were researching one non-Newtonian fluid type, (Jeffrey fluid). Were taken into account and analyzed. Two issues were found, and solving these issues were found using different methods.
The second chapter, we investigate effects magnetohydrodynamics (MHD) of the couple stress and unsteady flow of incompressible Jeffrey fluid of variable temperature within cylindrical channel with porous. The problem at hand is formulated under long wavelengths and low approximations of Reynolds number. It derives the temperature, pressure gradient and volume flow rate. Each problem's momentum equation is a differential non-linear equation, which is resolved with Bessel functions, we discussed by using graphs the speed and temperature range.
The third chapter, we investigate effects magnetohydrodynamics (MHD) of the couple stress and unsteady flow of incompressible Jeffrey fluid through a cylindrical porous channel of various temperature and concentration. Our problem at hand is formulated under long wavelengths and low approximations of Reynolds number. Temperature, concentration, gradient strain, and flow rate of volume are obtained. Momentum equation consider a non-linear differential equation, which is solved with Bessel functions, we discussed the speed, temperature and concentration using graphs.
The forth chapter, the comparison between MHD peristaltic flow of the couple stress for Jeffrey fluid with or without concentration for both the second and third chapter.
For this thesis, we were researching one non-Newtonian fluid type, (Jeffrey fluid). Were taken into account and analyzed. Two issues were found, and solving these issues were found using different methods.
The second chapter, we investigate effects magnetohydrodynamics (MHD) of the couple stress and unsteady flow of incompressible Jeffrey fluid of variable temperature within cylindrical channel with porous. The problem at hand is formulated under long wavelengths and low approximations of Reynolds number. It derives the temperature, pressure gradient and volume flow rate. Each problem's momentum equation is a differential non-linear equation, which is resolved with Bessel functions, we discussed by using graphs the speed and temperature range.
The third chapter, we investigate effects magnetohydrodynamics (MHD) of the couple stress and unsteady flow of incompressible Jeffrey fluid through a cylindrical porous channel of various temperature and concentration. Our problem at hand is formulated under long wavelengths and low approximations of Reynolds number. Temperature, concentration, gradient strain, and flow rate of volume are obtained. Momentum equation consider a non-linear differential equation, which is solved with Bessel functions, we discussed the speed, temperature and concentration using graphs.
The forth chapter, the comparison between MHD peristaltic flow of the couple stress for Jeffrey fluid with or without concentration for both the second and third chapter.
Summary:
423d847959ab2ff0a2bd34f8e6635c63.pdf
References:
d5a3f00c86aa2c7ae61c7ce794edb82f.pdf
