Home
Add
Get on Google Play
Home
> Edit
Add/Update Thesis
Title*
Author's Name*
Supervisor's Name
Abstract
This thesis aims at presenting the numerical study of some flow problems related to the micropolar fluids in various geometries including the channel with stretching/shrinking walls, stretching cylinder, and the vertical square duct. The problems may be categorized as the self-similar flows and the ones for which similarity solutions are not existent. For the self-problems, the powerful tool of similarity transformation is an obvious choice which converts the governing partial differential equations into a set of nonlinear ordinary differential equations which are either of third or fourth order. For the third order ODEs, order-reduction technique has been an excellent choice, whereas the ones of the fourth order are solved by employing the Differential Transform Method (DTM) and the Quasi-linearization approach. For the non self-similar problems, three step explicit Runge-Kutta method has been employed for the numerical investigation of the unsteady pulsatile flow in a horizontal channel, whereas a compact finite difference scheme is developed to study the hydro-dynamically as well as thermally developed flow in a vertical duct. The micropolar fluid model proposed by Eringen has been employed in all the investigations. Through tables and figures, effects of the governing parameters on the flow, microrotation and thermal aspects of the problems are discussed.
Subject/Specialization
Language
Program
Faculty/Department's Name
Institute Name
Univeristy Type
Public
Private
Campus (if any)
Institute Affiliation Inforamtion (if any)
City where institute is located
Province
Country
Degree Starting Year
Degree Completion Year
Year of Viva Voce Exam
Thesis Completion Year
Thesis Status
Completed
Incomplete
Number of Pages
Urdu Keywords
English Keywords
Link
Select Category
Religious Studies
Social Sciences & Humanities
Science
Technology
Any other inforamtion you want to share such as Table of Contents, Conclusion.
Your email address*