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Description of Individual Course UnitsCourse Unit Code | Course Unit Title | Type of Course Unit | Year of Study | Semester | Number of ECTS Credits | MAT538 | LİNEAR İNTEGRAL EQUATIONS II | Elective | 1 | 2 | 6 |
| Level of Course Unit | Second Cycle | Objectives of the Course | to do applications of linear integral equations to problems | Name of Lecturer(s) | Prof.Dr.Mammad MUSTAFAYEV | Learning Outcomes | 1 | To classify integral equations | 2 | To understand recurence relations |
| Mode of Delivery | Formal Education | Prerequisites and co-requisities | | Recommended Optional Programme Components | | Course Contents | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | Weekly Detailed Course Contents | |
1 | Neumann series | | | 2 | Neumann series | | | 3 | Fredholm method | | | 4 | Fredholm method | | | 5 | Recurrence relations | | | 6 | Recurrence relations | | | 7 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | | 8 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | | 9 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | | 10 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | | 11 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | | 12 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | | 13 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | | 14 | Neumann series, Fredholm method, Recurrence relations, Hadamard theorem, homogeneous integral equations, symmetric integral equations, Gamma and beta functions, examination of a genus Volterra equation with the help of gamma vebeta functions | | |
| Recommended or Required Reading | | Planned Learning Activities and Teaching Methods | | Assessment Methods and Criteria | |
Midterm Examination | 1 | 100 | SUM | 100 | |
Final Examination | 1 | 100 | SUM | 100 | Term (or Year) Learning Activities | 40 | End Of Term (or Year) Learning Activities | 60 | SUM | 100 |
| Language of Instruction | | Work Placement(s) | |
| Workload Calculation | |
Midterm Examination | 1 | 70 | 70 | Final Examination | 1 | 90 | 90 | Makeup Examination | 1 | 20 | 20 | |
Contribution of Learning Outcomes to Programme Outcomes | | * Contribution Level : 1 Very low 2 Low 3 Medium 4 High 5 Very High |
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Yozgat Bozok University, Yozgat / TURKEY • Tel (pbx): +90 354 217 86 01 • e-mail: uo@bozok.edu.tr |
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