Course Information Semester Course Code Course Title T+P+L Credit ECTS 4 05140409 Numerical Methods for EE 3+0+0 3 4 Course Details Language : Turkish Level : Bachelor's Degree Department / Program : Electrical and Electronics Engineering Mode of Delivery : Face to Face Type : Compulsory Objectives : Matlab Fundamentals, Modeling and Error Analysis, Taylor Series, Numerical Differentiation, Roots of Equations, Interpolation, Numerical Integration, Partial Differential Equations Content : Matlab Fundamentals, Modeling and Error Analysis, Taylor Series, Numerical Differentiation, Roots of Equations, Interpolation, Numerical Integration, Partial Differential Equations Methods & Techniques : Prerequisites and co-requisities : None Course Coordinator : Associate Prof.Dr. Hulusi AÇIKGÖZ Name of Lecturers : Associate Prof.Dr. Hulusi AÇIKGÖZ Assistants : None Work Placement(s) : No Recommended or Required Reading Resources : Numerical Methods for Engineers, by S. Chapra and R.P. Canale, McGraw Hill, (2002). Course Category Engineering 50% Engineering Design 50% In-Term Study Informations In-Term Studies Quantity Percentage Mid-terms 1 40% Final examination 1 60% Total 2 100% Activity Informations Activities Quantity Duration Total Work Load Course Duration 14 3 42 Hours for off-the-c.r.stud 10 4 40 Assignments 2 7 14 Mid-terms 1 12 12 Final examination 1 12 12 Total Work Load ECTS: 4 120 Course Learning Outcomes Upon the successful completion of this course, students will be able to: No Learning Outcomes 1 Know the fundamental mathematics knowledge and theorems 2 Know the applications of mathematics in engineering 3 Know the differential equations with solution methods and applications in engineering 4 Know the numerical calculations and analysis Weekly Detailed Course Contents Week Topics 1 Introduction of Numerical Methods 2 Introduction of Numerical Methods 3 Matlab Fundamentals 4 Matlab Fundamentals 5 Modeling and Error Analysis 6 Modeling and Error Analysis 7 Taylor Series 8 Numerical Differentiation 9 Numerical Differentiation 10 Roots of Equations 11 Interpolation 12 Numerical Integration 13 Partial Differential Equations 14 Partial Differential Equations Contribution of Learning Outcomes to Programme Outcomes P1P2P3P4P5P6P7P8P9P10P11 All 3 C1 5 C2 3 C3 5 bbb
