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Course Unit Title | Course Unit Code | Type of Course Unit | Level of Course Unit | Year of Study | Semester | ECTS Credits |
---|---|---|---|---|---|---|
Engineering Mathematics | EOS613 | Elective | Doctorate degree | 1 | Fall | 8 |
Prof. Dr. Ersin KAYAHAN
Associate Prof. Dr. Erhan AKMAN
Associate Prof. Dr. Belgin GENÇ ÖZTOPRAK
Assistant Prof. Dr. İsmet TIKIZ
1) Define the concepts and physical meanings of vector differential analysis, vector fields, gradient, divergence and curl.
2) Explain the subjects of integrals of vector functions, curvilinear and surface integrals, integral theorems performing their transformations, Fourier series and integrals.
3) Do Fourier transforms.
4) Resolves partial differential equations.
5) Explain complex numbers and analytic functions, complex plane integral, Cauchy integral theorem, basic optimization concepts and linear programming, probability calculus and mathematical statistics.
Program Competencies | |||||||||||||
1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | ||
Learning Outcomes | |||||||||||||
1 | No relation | High | High | High | High | High | Middle | Middle | Middle | Middle | Middle | Middle | |
2 | Middle | Middle | Middle | Middle | Middle | High | High | High | Middle | High | Middle | High | |
3 | Middle | High | High | Middle | High | High | High | High | High | Middle | Middle | Middle | |
4 | Middle | High | High | High | High | Low | High | High | High | High | No relation | High | |
5 | Middle | Middle | Middle | Middle | Middle | Middle | High | High | High | High | High | High |
Face to Face
None
Photonics, Optical Materials, Optical Design, Electro-Optical Materials and Systems, Geometric Optics, Waveguide Optics, Sensors and Applications, Advanced Robotics and Automation Systems, Image Processing, Electromagnetic Wave Propagation and Scattering, Satellite Communication Systems, Nano-Biophotonic, Advanced Laser Applications, Electro-Optical Systems Laboratory
This course covers vector differential analysis, vector fields, gradient, divergence and rotational concepts and their physical meanings, integral of vector functions, curvilinear and surface integrals, integral theorems performing their transformations, Fourier series and integrals, Fourier transforms, partial differential equations frequently encountered in engineering discipline, the solution of initial and boundary value problems, complex numbers and analytic functions, complex plane integral, Cauchy integral theorem, basic optimization concepts and linear programming, probability calculus and mathematical statistics.
1) Lecture
2) Question-Answer
3) Discussion
4) Drill and Practice
5) Group Study
6) Self Study
Contribution of Semester Studies to Course Grade |
60% |
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Contribution of Final Examination to Course Grade |
40% |
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Total | 100% |
Turkish
Not Required