Doktorarbeit / Dissertation, 2022
158 Seiten, Note: 75.0%
1. INTRODUCTION
1.1 Background of the Study
1.2 Statement of the Problem
1.3 Justification/ Motivation
1.4 Aim and Objectives
1.4.1 Aim
1.4.2 Objectives
1.5 Scope of the study
2. LITERATURE REVIEW
2.1 Definition of terms
2.1.1 Heat
2.1.2 Heat Transfer
2.2 Metal and Their Properties
2.3 Lubrication
2.4 Porous Channel
2.5 Nanofluids
2.6 Differential Equation
2.7 Initial and boundary value problems
2.8 Steady and unsteady flow
2.9 Governing Equation of Fluid
2.10 Review of Some Works on Porous Media
2.11 Review of Some Works on Chemically Reacting Systems
2.12 Review of Some Works on Nanofluids
2.13 Review of Thermophoresis and Brownian motion
2.14 Review of Some Works on the Density
2.15 Review of Some Works on the Specific heat capacity
3. METHODOLOGY/MATHEMATICAL FORMULATION
3.1 Research Methodology
3.2 Governing Equation
3.3 Case 1: Temperature dependent thermo physical properties
3.4 Case 2: Concentration of particles dependent thermo physical properties
3.5 Numerical procedure
3.6 Shooting method of boundary value problem
3.7 The Runge-Kutta
4. RESULTS ANS DISCUSSION
4.1 Numerical Results
4.1.1 Results for temperature dependent Thermo-physical properties (case 1) on Nusselt number, Sherwood and skin friction
4.1.2 Discussion of Results of case 1
4.1.3 The Results of Concentration of Nanoparticles dependent thermo-physical properties (case 2) on Skin Friction, Nusselt Number and Sherwood Numberat the Plate
4.2 Discussions of Results
5. CONCLUSION, RECOMMENDATIONS AND CONTRIBUTIONS TO KNOWLEDGE
5.1 Conclusion
5.2 Recommendations
5.3 Contributions to Knowledge
This thesis aims to study the reacting system of boundary layer flow of CuO-oil-based nanofluid with heat generation through a vertical permeable surface, focusing on the influence of thermo-physical properties under temperature-dependent and concentration-dependent conditions.
1.1 Background of the Study
A boundary layer is formed whenever there is a relative motion between the boundary and the fluid. The details of flow within the boundary layer are very important for the understanding of many problems in aerodynamics, including the wind stall, the skin- drag on an object, heat transfers that occur in high speed flight and in naval architecture for the designs of ships and submarines. The concept of boundary layer was first introduced by Prandtl in 1904 and since then it has been applied to several fluid flowproblems. (Ajala et al. 2019)
The science of fluid dynamics encompasses the movement of gases and liquids, interaction of fluid with solid and the study of forces related to these phenomena. It plays an important role in every aspect of our daily life for example from morning bath to evening coffee. It has potential applications in the field of science, engineering, manufacturing, transportation, environment, medicine, energy and others. Flows are important for the existence of natural and technical world. Properties of the fluid, forces acting on the fluid particles and boundaries of the flow domain determine the resultant flow pattern. Deformation of fluids occurs continuously under application of shear stress which makes them isotropic substances. Navier-Stokes equations are the fundamental equations of the fluid that portray the stream as either Newtonian or non-Newtonian Harlow and Amsden, (1971.)
There is a broad scope of heat transfer applications in numerous industrial processes involving mechanical, electrical and chemical industry. Achieving higher convective rate of heat transfer in thermal systems and processes has always been the challenges facing Scientists and Engineers. As a result, this process requires an immensity amount of vitality to manage the method of fluid heating/cooling and transport of heat. It is known that cooling is necessary for maintaining the preferred performance and steadfastness of an engine.
CHAPTER ONE INTRODUCTION: Provides the background and objectives of investigating CuO-oil-based nanofluid flow over a vertical permeable surface.
CHAPTER TWO LITERATURE REVIEW: Examines fundamental concepts in fluid dynamics, heat transfer, and prior research studies related to nanofluids and boundary layer flows.
CHAPTER THREE METHODOLOGY/MATHEMATICAL FORMULATION: Details the mathematical modeling process, including governing equations and the numerical procedure used for solving the system.
CHAPTER FOUR RESULTS ANS DISCUSSION: Presents numerical findings and graphs regarding velocity, temperature, and concentration profiles under various physical parameters.
CHAPTER FIVE CONCLUSION, RECOMMENDATIONS AND CONTRIBUTIONS TO KNOWLEDGE: Summarizes the key findings of the study and provides recommendations for practical industrial applications.
Nanofluid, CuO-Oil, Boundary layer flow, Heat transfer, Heat generation, Numerical method, Runge-Kutta, Viscosity, Thermal conductivity, Specific heat, Skin friction, Nusselt number, Sherwood number, Permeable surface, Concentration
The thesis aims to investigate the behavior of CuO-oil-based nanofluid boundary layer flow over a vertical permeable surface under the influence of heat generation.
The study covers thermodynamics, fluid mechanics, nanotechnology applications in cooling systems, and numerical analysis of nonlinear differential equations.
The study uses mathematical modeling to derive partial differential equations, which are reduced to nonlinear ordinary differential equations and solved using the fourth-order Runge-Kutta method alongside a shooting technique within the MAPLE 18 software package.
The study considers copper oxide (CuO) nanoparticles dispersed within an engine oil base fluid.
Parameters like thermal conductivity, specific heat, and density directly impact heat transfer efficiency and flow behavior, which are critical for engine cooling and performance.
The results show that skin friction is significantly influenced by physical parameters such as density, suction, and heat generation, with specific trends identified for both temperature-dependent and concentration-dependent property cases.
In Case 1, the fluid properties (viscosity, thermal conductivity, density, and specific heat) are assumed to be dependent on the fluid temperature.
In Case 2, these same thermo-physical properties are assumed to depend on the concentration of the dispersed nanoparticles.
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