| Abstract | 第5-6页 |
| 摘要 | 第7-8页 |
| Dedication | 第8-9页 |
| Acknowledgement | 第9-15页 |
| Introduction | 第15-23页 |
| Chapter 1 Free convection flow of nanofluid over infinite vertical plate withlamped thermal flux | 第23-45页 |
| 1.1 Statement of the problem | 第23-27页 |
| 1.2 Solution of the problem | 第27-31页 |
| 1.2.1 Temperature field | 第27-29页 |
| 1.2.2 Non-dimensional thermal flux | 第29-30页 |
| 1.2.3 Velocity field | 第30-31页 |
| 1.3 Semi analytical solution | 第31-32页 |
| 1.4 Numerical results and discussions | 第32-44页 |
| 1.5 Conclusions | 第44-45页 |
| Chapter 2 Slip effect on free convection flow of a fractional nanofluid over anInfinite vertical plate | 第45-61页 |
| 2.1 Mathematical Model | 第45-50页 |
| 2.2 Solution of the problem | 第50-53页 |
| 2.2.1 Velocity field | 第52-53页 |
| 2.3 Numerical results and discussions | 第53-59页 |
| 2.4 Conclusions | 第59-61页 |
| Chapter 3 Natural convection flow of second grade fluid with thermalradiation and damped thermal flux between vertical channels | 第61-71页 |
| 3.1 Problem formulation | 第61-63页 |
| 3.2 Solution of the problem | 第63-65页 |
| 3.2.1 Temperature field | 第63-64页 |
| 3.2.2 Velocity field | 第64-65页 |
| 3.3 Numerical results and discussions | 第65-70页 |
| 3.4 Conclusions | 第70-71页 |
| Chapter 4 low of Generalized Burgers' Fluid Induced by Sawtooth Pulsestress With Quadratic Edges | 第71-91页 |
| 4.1 Governing Equations | 第71-74页 |
| 4.2 Calculation of Velocity field | 第74-79页 |
| 4.3 Calculation of tangential stresses | 第79-82页 |
| 4.4 Results and discussion | 第82-90页 |
| 4.5 Conclusions | 第90-91页 |
| References | 第91-97页 |
