Analytical Solutions of Unsteady Thin Film Flow with Internal Heating and Thermal Radiation / (Record no. 607357)
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| 000 -LEADER | |
|---|---|
| fixed length control field | 02702nam a22001577a 4500 |
| 003 - CONTROL NUMBER IDENTIFIER | |
| control field | NUST |
| 082 ## - DEWEY DECIMAL CLASSIFICATION NUMBER | |
| Classification number | 621 |
| 245 ## - TITLE STATEMENT | |
| Title | Analytical Solutions of Unsteady Thin Film Flow with Internal Heating and Thermal Radiation / |
| Statement of responsibility, etc. | Ahsan Ali Naseer |
| 264 ## - PRODUCTION, PUBLICATION, DISTRIBUTION, MANUFACTURE, AND COPYRIGHT NOTICE | |
| Place of production, publication, distribution, manufacture | Islamabad : |
| Name of producer, publisher, distributor, manufacturer | SMME- NUST; |
| Date of production, publication, distribution, manufacture, or copyright notice | 2023. |
| 300 ## - PHYSICAL DESCRIPTION | |
| Extent | 81p. ; |
| Other physical details | Soft Copy |
| Dimensions | 30cm. |
| 520 ## - SUMMARY, ETC. | |
| Summary, etc. | The formation of boundary layer takes place whenever an object is placed in the path of flowing<br/>fluid. This phenomenon of formation of hydrodynamic and thermal boundary layer is used in<br/>various engineering processes. This type of fluid flow can be expressed mathematically in<br/>terms of Navier-Stokes equations. The solution of the Navier-Stokes equations may help in<br/>creating better understanding of the said phenomenon and may also help in the creation of<br/>better and improved engineering processes. However, the exact solution of the Navier-Stokes<br/>equations for all fluid flow types do not exist yet, but the approximate solutions may be<br/>obtained using different numerical and analytical techniques.<br/>In this research, a system of partial differential equations (PDEs) of an unsteady film flow over<br/>a stretching surface with internal source of heat generation and thermal radiation is considered.<br/>An algebraic technique, Lie symmetry is used to obtain the Lie point symmetries of system of<br/>partial differential equations for constructing invariants and reductions. Multiple reductions are<br/>obtained to solve the fluid flow for different physical conditions. Then the deduced reductions<br/>are used to transform a system of partial differential equations into various systems of ordinary<br/>differential equations in order to apply homotopy analysis method, which solves the system of<br/>ordinary differential equations analytically.<br/>In this study, all systems of ordinary differential equations are solved analytically to investigate<br/>the impact of unsteadiness parameter, Prandtl number, internal heat generation parameter, and<br/>thermal radiation parameter on flow velocity, temperature and heat transfer rate. The study then<br/>presents the results of this analysis using both graphical and tabular formats. The study of thin<br/>film flows under different physical conditions can provide valuable insights into dynamics of<br/>fluid flows, and how they can be controlled and optimized for better performance. By<br/>understanding the impact of various parameters on the velocity and heat transfer rate, engineers<br/>can design and improve various engineering processes. |
| 650 ## - SUBJECT ADDED ENTRY--TOPICAL TERM | |
| Topical term or geographic name entry element | MS Mechanical Engineering |
| 700 ## - ADDED ENTRY--PERSONAL NAME | |
| Personal name | Supervisor : Dr Muhammad Safdar |
| 856 ## - ELECTRONIC LOCATION AND ACCESS | |
| Uniform Resource Identifier | <a href="http://10.250.8.41:8080/xmlui/handle/123456789/34053">http://10.250.8.41:8080/xmlui/handle/123456789/34053</a> |
| 942 ## - ADDED ENTRY ELEMENTS (KOHA) | |
| Source of classification or shelving scheme | |
| Koha item type | Thesis |
| Withdrawn status | Permanent Location | Current Location | Shelving location | Date acquired | Full call number | Barcode | Koha item type |
|---|---|---|---|---|---|---|---|
| School of Mechanical & Manufacturing Engineering (SMME) | School of Mechanical & Manufacturing Engineering (SMME) | E-Books | 12/13/2023 | 621 | SMME-TH-861 | Thesis |
