| Course Contents |
|
| Weekly Course Content |
| Week |
Subject |
Learning Activities and Teaching Methods |
| 1 |
Köthe-Toeplitz duals of sequence spaces |
Oral presentation, question and answer, problem solving |
| 2 |
Topologies on sequence spaces |
Oral presentation, question and answer, problem solving |
| 3 |
Topologies on sequence spaces |
Oral presentation, question and answer, problem solving |
| 4 |
Perfect sequence spaces |
Oral presentation, question and answer, problem solving |
| 5 |
Perfect sequence spaces |
Oral presentation, question and answer, problem solving |
| 6 |
Duality between perfect sequence spaces |
Oral presentation, question and answer, problem solving |
| 7 |
Duality between perfect sequence spaces |
Oral presentation, question and answer, problem solving |
| 8 |
mid-term exam |
|
| 9 |
Simple sequence spaces |
Oral presentation, question and answer, problem solving |
| 10 |
Simple sequence spaces |
Oral presentation, question and answer, problem solving |
| 11 |
Characterization of matrix sequences |
Oral presentation, question and answer, problem solving |
| 12 |
Characterization of matrix sequences |
Oral presentation, question and answer, problem solving |
| 13 |
Characterization of matrix sequences |
Oral presentation, question and answer, problem solving |
| 14 |
Kernel theorems on matrix arrays |
Oral presentation, question and answer, problem solving |
| 15 |
Kernel theorems on matrix arrays |
Oral presentation, question and answer, problem solving |
| 16 |
final exam |
|
| Recommend Course Book / Supplementary Book/Reading |
| Required Course instruments and materials |
|