Eskisehir Technical University Info Package Eskisehir Technical University Info Package
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About the Program Educational Objectives Key Learning Outcomes Course Structure Diagram with Credits Field Qualifications Matrix of Course& Program Qualifications Matrix of Program Outcomes&Field Qualifications
  • Faculty of Science
  • Department of Mathematics
  • Course Structure Diagram with Credits
  • Differential Equations II
  • Description
  • Description
  • Learning Outcomes
  • Course's Contribution to Prog.
  • Learning Outcomes & Program Qualifications

Course Introduction Information

Code - Course Title MAT216 - Differential Equations II
Course Type Required Courses
Language of Instruction Türkçe
Laboratory + Practice 2+2
ECTS 5.0
Course Instructor(s) PROFESÖR DOKTOR BÜNYAMİN DEMİR
Mode of Delivery The mode of delivery of this course is Face to face
Prerequisites There is no prerequisite or co-requisite for this course.
Courses Recomended Calculus I, Calculus II.
Required or Recommended Resources Ross S.L. (1989) Differential Equations. John Wiley, New York.
Recommended Reading List Tenenbaum M., Pollard H. (1985) Ordinary Differential Equations, Dover.
Assessment methods and criteria Written examination.
Work Placement N/A
Sustainability Development Goals

Content

Weeks Topics
Week - 1 Power series solutions about an ordinary point.
Week - 2 Regular singular points and Frobenius Method.
Week - 3 Exceptional cases.
Week - 4 Bessel differential equations.
Week - 5 Differential operators and operator medhod.
Week - 6 Basic theory of linear systems in normal form.
Week - 7 Homogeneous Linear Systems with constant coefficients.
Week - 8 The matrix method for Homogeneous Linear systems with constant coefficients..
Week - 9 The cases of complex and repeated eigenvalues.
Week - 10 Some applications of homogeneous linear systems.
Week - 11 The Laplace transformations.
Week - 12 The inverse Laplace transformations.
Week - 13 Laplace transform solution of linear differential equations with constant coefficients.
Week - 14 Laplace transform solution of linear systems.

Learning Activities and Teaching Methods

  • Teaching Methods
  • Lecture
  • Discussion
  • Question & Answer
  • Field Trip
  • Demonstration
  • Drill - Practise
  • Case Study
  • Problem Solving
  • Brain Storming
  • Competences
  • Productive
  • True to core values
  • Rational
  • Questoning
  • Entrepreneur
  • Creative
  • Follow ethical and moral rules
  • Effective use of Turkish
  • Work in teams
  • Use time effectively
  • Eleştirel düşünebilme
  • Abstract analysis and synthesis
  • Problem solving
  • Information Management
  • To work autonomously
  • Elementary computing skills
  • Decision making
  • To work in interdisciplinary projects
  • To work in international projects

Assessment Methods

Assessment Method and Passing Requirements
Quamtity Percentage (%)
1.Midterm Exam 1 20
2.Midterm Exam 1 30
Final Exam 1 50
Toplam (%) 100
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