Course Code:                               : 5103216

  Course Name                               : Engineering Mathematics  II   

  Instructor                                      : Prof. Dr. Bülent YEŞİLATA

  Theoretical /  Practical / Credit : 3 / 0 / 3

 Learning Activity

Estimated Time(Hour)

Evaluation

Theoretical Course (14 Week)

3 x 14 = 42

Participation to class

Guided Problem Solving

None

 

Individual Study

3 x 14 = 42

 

Weekly homework problems solving

1 x 14 = 14

Individual or teamwork and report preparation for homework’s.

Term project

None

 

Midterm Exam

4 x 2 = 8

Open/ Closed exam

Final Exam

Exam                  : 2

Individual work    : 8

Open/ Closed exam

Quiz (4 piece)

Individual work    : 8

Open/ Closed exam

Research (internet/library)

 

 

Other(………………………. )

 

 

Total Course Load (Hours)

124

 

 

 

HARRAN UNİVERSITY ENGINEERING FACULTY

MECHANICAL ENGI0NEERING DEPARTMENT

           

Course Name

Code

Semester

T+U

Credit

AKTS

 

Engineering Mathematics  II   

5103216

Spring

3+0

3

5

 

Prerequisite Courses

None

Language of Course

Turkish

Course class

Elective

Coordinator of Course

Prof. Dr. Bülent YEŞİLATA

Instructor

Prof. Dr. Bülent YEŞİLATA

Course Assistant

-

Objective of course

1) Determination, identification, formulation of the physical engineering problems and gaining the skill of solving.

2) Gaining skills of selecting and applying appropriate methods of analysis and modeling

3) Gaining skills of system, device and process modeling with  advanced calculus-based methods.

Course Learning Output

1) Differential equations, linear algebra, complex analysis, differential operators and discrete mathematics, including the ability to interpret the problems of advanced mathematics topics.

2) The theoretical knowledge gained in the field of applied mathematics, modeling and solving engineering problems for the application of skills,

3) Identification, formulation and solving skills of Multi-variable engineering problems.

4) Select the appropriate analysis methods and practice of individual ability to act.

5) Advanced level of knowledge of differential and integral calculus, differential equations, linear algebra, complex analysis and integral transformation of knowledge and application skills, ability to apply them to engineering problems of physical

Course Contents

Partial differential equations and solution methods, complex numbers and complex functions, integral transforms. The applications of important engineering problems.

 

Weeks

Plan of Course at Semester

1

Introduction to the partial differential equations

2

Introduction to the engineering applications of partial differential equations

3

The solution methods of partial differential equations-1

4

The solution methods of partial differential equations-2

5

The solution methods of partial differential equations-3

6

The solution methods of partial differential equations-4

7

Complex numbers

8

Complex functions and eng. prob. applications

9

MID-TERM EXAM

10

Introduction to Integral transformations

11

The most widely used integral transformations

12

Eng with Integral transformation. prob. solution

13

The solution methods of important engineering problems-1

14

The solution methods of important engineering problems-2

 

General Sufficiency

The knowledge of advance mathematics which includes derivative, integral calculation and ordinary differential equations, the  knowledge of basic sciences and engineering sciences

 

References

1)         Advanced Calculus for Applications, Author: Francis Hilderbrand, Prentice Hall

2)         Advanced Engineering Mathematics, Author: Erwin Kreyszig, John Wiley Publishing

3)         Schaum's Outline of Advanced Calculus, Robert C. Wrede, Murray Spiegel

4)         Schaum's Mathematical Handbook of Formulas and Tables, Murray R Spiegel

Form of Assessment

Mid Exam and Task/Project Average of Arithmetical: %40

Final:%60