Description of Individual Course Units
Course Unit CodeCourse Unit TitleType of Course UnitYear of StudySemesterNumber of ECTS Credits
MAT571DİZİ UZAYLARI VE MATRİS DÖNÜŞÜMLERİ IElective116
Level of Course Unit
Second Cycle
Objectives of the Course
To introduce summability theory
Name of Lecturer(s)
Dr.Öğr.Üyesi Funda BABAARSLAN
Learning Outcomes
1To learn summability
2To apply summability
Mode of Delivery
Formal Education
Prerequisites and co-requisities
Recommended Optional Programme Components
Course Contents
Sequence spaces, Matrix transformations in array spaces, Linear transformations, Matrix algebras, Summability, Tauberian theorems, General summability theory (basic definitions and concepts, Silverman-Toeplitz theorem, invertibility, inclusion, translativity), Dual spaces.
Weekly Detailed Course Contents
WeekTheoreticalPracticeLaboratory
1Sequence spaces
2Matrix transformations in sequence spaces
3Linear transformations
4 Matrix algebras
5Summability
6 Tauberian theorems
7 General summability theory basic definitions and concepts
8General summability theory Silverman-Toeplitz theorem
9General summability theory invertibility
10General summability theory inclusion
11General summability theory translativity
12Dual spaces
13Dual spaces
14Dual spaces
Recommended or Required Reading
Planned Learning Activities and Teaching Methods
Assessment Methods and Criteria
Term (or Year) Learning ActivitiesQuantityWeight
Midterm Examination1100
SUM100
End Of Term (or Year) Learning ActivitiesQuantityWeight
Final Examination1100
SUM100
Term (or Year) Learning Activities40
End Of Term (or Year) Learning Activities60
SUM100
Language of Instruction
Work Placement(s)
Workload Calculation
ActivitiesNumberTime (hours)Total Work Load (hours)
Midterm Examination17070
Final Examination18080
Makeup Examination12020
TOTAL WORKLOAD (hours)170
Contribution of Learning Outcomes to Programme Outcomes
LO1
LO2
* Contribution Level : 1 Very low 2 Low 3 Medium 4 High 5 Very High
 
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