Nevşehir Hacı Bektaş Veli University Course Catalogue

Information Of Programmes

FACULTY OF ENGINEERING & ARCHITECTURE / BLM210 - DEPARTMENT OF COMPUTER ENGINEERING

Code: BLM210 Course Title: DIFFERENTIAL EQUATIONS Theoretical+Practice: 3+0 ECTS: 4
Year/Semester of Study 2 / Spring Semester
Level of Course 1st Cycle Degree Programme
Type of Course Compulsory
Department DEPARTMENT OF COMPUTER ENGINEERING
Pre-requisities and Co-requisites None
Mode of Delivery Face to Face
Teaching Period 14 Weeks
Name of Lecturer NUH AZGINOĞLU (nuh@nevsehir.edu.tr)
Name of Lecturer(s) SEMA ATASEVER,
Language of Instruction Turkish
Work Placement(s) None
Objectives of the Course
Provision of basic understanding of engineering concepts. Using scientific methods used to gain skills in engineering education. Widely used in Engineering Sciences from most applications of differential equations in terms of theoretical importance to understand whether the solution methods of differential equations.

Learning Outcomes PO MME
The students who succeeded in this course:
LO-1 To gain the ability to understand and solve engineering problems. The engineering formation of the student, that is, to establish a mathematical model of the problem encountered, to recognize the secondary elements and to use this information actively when necessary. PO-4 Students gain the ability to apply knowledge of mathematics, science and engineering.
PO-5 Students gain the ability to define, model, formulate and solve general engineering problems.
 		Examination
PO: Programme Outcomes
MME:Method of measurement & Evaluation

Course Contents
General differential equations. Simple first-order and higher order ordinary differential equations. Full differential denklemler.Uygun with an integrating factor in the full equations. From the first higher-order equations can be solved easily. First-order and higher order differential equations with simple mechanics (Newtons law of motion), geometry (curved and straight trajectories dif families. Coincide.), Construction engineering (hanging cables, bending of beams) applications. Literal (constant) coefficient differential equations. Homogeneous solution, How to find the specific solution? Variation of Parameters Method. Operators Method. Equations with variable coefficients, Eulers Equation. Systems of differential equations. With the help of the series solution of differential equations.
Weekly Course Content
Week Subject Learning Activities and Teaching Methods
1 General differential equations Explaining, Question-answer, Problem Solving, Practice
2 Simple first-order and higher order ordinary differential equations. Explaining, Question-answer, Problem Solving, Practice
3 Exact differential equations. Explaining, Question-answer, Problem Solving, Practice
4 With the exact equations in an appropriate integrating factor. Explaining, Question-answer, Problem Solving, Practice
5 From the first higher-order equations can be solved easily. Explaining, Question-answer, Problem Solving, Practice
6 First-order and higher order differential equations with simple mechanics (Newton s law of motion), geometry (curved and straight trajectories dif families. Coincide.), Construction engineering (hanging cables, bending of beams) applications. Explaining, Question-answer, Problem Solving, Practice
7 Literal (constant) coefficient differential equations. Explaining, Question-answer, Problem Solving, Practice
8 mid-term exam
9 Homogeneous solution, How to find the specific solution? Explaining, Question-answer, Problem Solving, Practice
10 Variation of Parameters. Explaining, Question-answer, Problem Solving, Practice
11 Operators Method Explaining, Question-answer, Problem Solving, Practice
12 Equations with variable coefficients, Euler Equation Explaining, Question-answer, Problem Solving, Practice
13 Systems of differential equations. Explaining, Question-answer, Problem Solving, Practice
14 With the help of the series solution of differential equations. Explaining, Question-answer, Problem Solving, Practice
15 With the help of the series solution of differential equations II Explaining, Question-answer, Problem Solving, Practice
16 final exam
Recommend Course Book / Supplementary Book/Reading
1 Professor. Dr. Murray Spiegel, Differential Equations, Applications, and Solution Technique, trans: Selahattin Pekol, Atakan Demirseren, Caglayan Bookstore, 1975. [2] Professor. Dr. Ahmet Dernek, Dr. A. Nese Dernek, Differential Equations, Birsen Publica
Required Course instruments and materials
Professor. Dr. Murray Spiegel, Differential Equations, Applications, and Solution Technique, trans: Selahattin Pekol, Atakan Demirseren, Caglayan Bookstore, 1975. [2] Professor. Dr. Ahmet Dernek, Dr. A. Nese Dernek, Differential Equations, Birsen Publications, 2001. [3] SL Ross, Differential Equations, New York: Wiley, 1984.

Assessment Methods
Type of Assessment Week Hours Weight(%)
mid-term exam 8 1 40
Other assessment methods
1.Oral Examination
2.Quiz
3.Laboratory exam
4.Presentation
5.Report
6.Workshop
7.Performance Project
8.Term Paper
9.Project
final exam 16 1 60

Student Work Load
Type of Work Weekly Hours Number of Weeks Work Load
Weekly Course Hours (Theoretical+Practice) 3 14 42
Outside Class
       a) Reading 13 4 52
       b) Search in internet/Library 0
       c) Performance Project 0
       d) Prepare a workshop/Presentation/Report 0
       e) Term paper/Project 0
Oral Examination 0
Quiz 0
Laboratory exam 0
Own study for mid-term exam 12 1 12
mid-term exam 1 1 1
Own study for final exam 12 1 12
final exam 1 1 1
0
0
Total work load; 120