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COURSE UNIT TITLECOURSE UNIT CODESEMESTERTHEORY + PRACTICE (Hour)ECTS
MATHEMATICAL STRUCTURES MATE633 - 3 + 0 5

TYPE OF COURSE UNITElective Course
LEVEL OF COURSE UNITMaster's Degree With Thesis
YEAR OF STUDY-
SEMESTER-
NUMBER OF ECTS CREDITS ALLOCATED5
NAME OF LECTURER(S)-
LEARNING OUTCOMES OF THE COURSE UNIT At the end of this course, the students;
1) Define mathematical structures
2) Comprehend mathematical structures
3) Define vector spaces
4) Define conservative structures
5) define squence conservative structures
MODE OF DELIVERYFace to face
PRE-REQUISITES OF THE COURSENo
RECOMMENDED OPTIONAL PROGRAMME COMPONENT
COURSE DEFINITIONMathematical stuctures, vector spaces,conservative structures, squence conservative structures
COURSE CONTENTS
WEEKTOPICS
1st Week Mathematical structures
2nd Week Mathematical structures
3rd Week Mathematical structures
4th Week Algebraic structures, group, ring, field
5th Week Vector spaces
6th Week Vector spaces
7th Week Squence structures
8th Week Midterm
9th Week Conservative transformations
10th Week Conservative transformations
11th Week Conservative transformations
12th Week Conservative transformations
13th Week Squence conservative structures
14th Week Squence conservative structures
RECOMENDED OR REQUIRED READINGCourse Notes
PLANNED LEARNING ACTIVITIES AND TEACHING METHODSLecture,Discussion,Questions/Answers
ASSESSMENT METHODS AND CRITERIA
 QuantityPercentage(%)
Mid-term140
Total(%)40
Contribution of In-term Studies to Overall Grade(%)40
Contribution of Final Examination to Overall Grade(%)60
Total(%)100
ECTS WORKLOAD
Activities Number Hours Workload
Midterm exam
Preparation for Quiz
Individual or group work12560
Preparation for Final exam13535
Course hours14342
Preparation for Midterm exam
Laboratory (including preparation)
Final exam11,51,5
Homework11515
Total Workload153,5
Total Workload / 305,11
ECTS Credits of the Course5
LANGUAGE OF INSTRUCTIONTurkish
WORK PLACEMENT(S)No
  

KEY LEARNING OUTCOMES (KLO) / MATRIX OF LEARNING OUTCOMES (LO)
LO1LO2LO3LO4LO5
K1         
K2         
K3         
K4  X   X   X   X   X
K5  X   X   X   X   X
K6         
K7         
K8         
K9  X   X   X   X   X
K10