Numerical study of some nonnewtonian fluid problems using variable mesh technique / Amany Mohamed Mohamed Ateia ; Suppervised Labib Iskander Hanna , Mohamed Eisa Sayed Ahmed , Hazem Sharaf ElDin

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Amany Mohamed Mohamed Ateia

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Language: Eng Publication details: Cairo : Amany Mohamed Mohamed Ateia , 2006Description: 155P : ill ; 30cmOnline resources:

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Dissertation note: Thesis (PH.D.) - Cairo University - Faculty Of Engineering - Department Of Mathematics and Physics Summary: In this dissertation , four problems are studied for the flow and heat transfer of three types of non - Newtonian fluids (Casson , Herschel - Bulkley , and power - law) of eccentric or concentric annulusThe flow is assumed to be laminar , steady and incompressible with constant physical propertiesThe first and second problems are in the fully developed region while the third and the fourth problems are in the entrance regionThese are solved iteratively using finite difference method with variable mesh size and bipolar coordinate systemThe concept of the boundary layer assumptions is applied for the governing equations for flow and heat transfer in the entrance region

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Holdings
Item type	Current library	Home library	Call number	Copy number	Status	Barcode
Thesis	قاعة الرسائل الجامعية - الدور الاول	المكتبة المركزبة الجديدة - جامعة القاهرة	Cai01.13.10.Ph.D.2006.Am.N. (Browse shelf(Opens below))		Not for loan	01010110045585000
CD - Rom	مخـــزن الرســائل الجـــامعية - البدروم	المكتبة المركزبة الجديدة - جامعة القاهرة	Cai01.13.10.Ph.D.2006.Am.N. (Browse shelf(Opens below))	45585.CD	Not for loan	01020110045585000

Thesis (PH.D.) - Cairo University - Faculty Of Engineering - Department Of Mathematics and Physics

In this dissertation , four problems are studied for the flow and heat transfer of three types of non - Newtonian fluids (Casson , Herschel - Bulkley , and power - law) of eccentric or concentric annulusThe flow is assumed to be laminar , steady and incompressible with constant physical propertiesThe first and second problems are in the fully developed region while the third and the fourth problems are in the entrance regionThese are solved iteratively using finite difference method with variable mesh size and bipolar coordinate systemThe concept of the boundary layer assumptions is applied for the governing equations for flow and heat transfer in the entrance region

Issued also as CD

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