| Hafta | Teori Konu Başlıkları |
|---|---|
| 1 | Integrals depending on parameters |
| 2 | Cartesian, parametric and vectoral equations of curves |
| 3 | Curvilinear integral calculus |
| 4 | The conditions of curvilinear integrals which don't depend on the path |
| 5 | Definition and calculation of two-and triple integrals |
| 6 | Some quantities which can be calculated through double and triple integrals |
| 7 | Change of variables in double and triple integrals |
| 8 | Cartesian, parametric and vectoral equations of surfaces |
| 9 | Principle quantities and area element of surfaces |
| 10 | Definition of surface integrals |
| 11 | Gauss Formula and its proof in the plane |
| 12 | Stokes Formula and its proof |
| 13 | Gauss-Ostrogradsky Formula and its proof |
| 14 | Green Formula and its proof |
| Hafta | Uygulama Konu Başlıkları |
|---|---|
| 1 | Integrals depending on parameters |
| 2 | Cartesian, parametric and vectoral equations of curves |
| 3 | Curvilinear integral calculus |
| 4 | The conditions of curvilinear integrals which don't depend on the path |
| 5 | Definition and calculation of two-and triple integrals |
| 6 | Some quantities which can be calculated through double and triple integrals |
| 7 | Change of variables in double and triple integrals |
| 8 | Cartesian, parametric and vectoral equations of surfaces |
| 9 | Principle quantities and area element of surfaces |
| 10 | Definition of surface integrals |
| 11 | Gauss Formula and its proof in the plane |
| 12 | Stokes Formula and its proof |
| 13 | Gauss-Ostrogradsky Formula and its proof |
| 14 | Green Formula and its proof |
