| Obligation |
: |
Elective |
| Prerequisite courses |
: |
- |
| Concurrent courses |
: |
- |
| Delivery modes |
: |
Face-to-Face |
| Learning and teaching strategies |
: |
Lecture, Question and Answer, Problem Solving |
| Course objective |
: |
It is aimed to give the following topics to the students; Maxwell's Equations, boundary conditions, basic theorems of electromagnetics, vector and scalar potentials, Hertz potentials, classification of materials by constitutive relation parameters, Solutions of Wave Equation in a source-free medium, wave polarization, reflection, refraction, dispersion, Complex waves with emphasis on trapped surface waves and Zenneck waves, introduction to waves in inhomogeneous media, Solution of wave equation in guided structures, metallic and dielectric waveguides, cavities, Polarization and dispersion in lossy dielectrics, wave equation solutions in anisotropic media through examples of magnetoplasma and ferrites, to form a solid foundation in propagation, reflection, refraction so that the students can apply the principles of electromagnetic wave theory and methods of solutions to the problems which they may encounter within their studies/thesis/projects. |
| Learning outcomes |
: |
Form the problem statement using Maxwell's Equations, Hertz potentials and the fundamental theorems of electromagnetics in a given geometry, boundary conditions, constitutive relations, Formulate the problem of wave equation in differential or integral equation form, Identify the method of solution by keeping in mind the geometry of problem, boundary conditions and frequency, Apply the appropriate solution techniques of differential and/or integral equations and obtain particular solution using boundary values/conditions, Have the foundations to solve real life problems in wave propagation in simple/inhomogeneous/anisotropic source-free medium, and guided structures like microwave guides, RF devices and fiber optic cables. |
| Course content |
: |
Maxwell's Equations in differential and integral form, Constitutive Relations and Parameters, Boundary Conditions (Dirichlet, Neumann, Cauchy, Sommerfeld), Scalar/Vector/Hertz Potentials, Symmetry, Duality, Uniqueness, Conservation, Reciprocity Theorems, Wave Equation in a source-free medium, Wave Polarization, Specular Reflection and Refraction, Fresnel Coefficients, Complex Waves, trapped surface waves, Zenneck waves, Introduction to wave equation formulations and example solution methods in inhomogeneous media, Waves in guided structures, conductive rectangular and cylindrical waveguides, dielectric waveguides with examples in step-index and graded-index fiber optic cables, Dispersion in waveguides, Cavities, Material polarization, dispersion, mixing formulas, Wave equation formulation and solution in cold magnetoplasma (ionosphere), Wave equation formulation and solution in ferrites (RF phase shifters). |
| References |
: |
Ishimaru, A., Electromagnetic Wave Propagation, Radiation and Scattering, Prentice Hall, 1991.; ; Kong, J.A., Electromagnetic Wave Theory, John Wiley, 1986.; ; Chew, W.C., Waves and Fields in Inhomogeneous Media, Van Nostrand Reinhold, 1990.; ; Balanis, C.A., Advanced Engineering Electromagnetics, John Wiley, 1989. |
Course Outline Weekly
| Weeks |
Topics |
| 1 |
Maxwell?s Equations in differential and integral form, Constitutive Relations and Parameters, Boundary Conditions (Dirichlet, Neumann, Cauchy, Sommerfeld) |
| 2 |
Scalar/Vector/Hertz Potentials, Symmetry, Duality, Uniqueness and Reciprocity Theorems, Conservation of Power (Poynting) and Momentum Theorems |
| 3 |
Formulation and solution of wave equation in a source-free, free space in both time and phasor domains, Wave Polarization |
| 4 |
Phase Matching, Specular Reflection, Refraction for both TM and TE Polarizations |
| 5 |
Snell?s Laws, Fresnel Reflection/Reflection Coefficients, Brewster?s Angle, Critical Angle |
| 6 |
Complex Waves, Trapped Surface Wave, Zenneck Waves |
| 7 |
Wave equation formulation and solution in inhomogeneous media, WKB solution, Bremmer Series |
| 8 |
Midterm Exam |
| 9 |
Wave equation in a guided medium, rectangular and cylindrical metallic waveguides |
| 10 |
Dispersion in waveguides, dielectric waveguides, step-index and graded-index optical fibres |
| 11 |
Rectangular, Cylindrical and Spherical Cavities and examples of wave equation solution in cavities such as microwave ovens, microstrip antennas, frequency measurement in a waveguide, whistler waves, ELF propagation |
| 12 |
Material Polarization, Dispersion, Mixing Formulas |
| 13 |
Wave equation formulation in an anisotropic medium, solution of wave equation in cold magnetoplasma (ionosphere), Ordinary/Extraordinary waves, Faraday Rotation |
| 14 |
Solution of wave equation in ferrites |
| 15 |
Final exam |
| 16 |
Final exam |
Matrix Of The Course Learning Outcomes Versus Program Outcomes
| Key learning outcomes |
Contribution level |
| 1 |
2 |
3 |
4 |
5 |
| 1. |
Has highest level of knowledge in certain areas of Electrical and Electronics Engineering. | | | | | |
| 2. |
Has knowledge, skills and and competence to develop novel approaches in science and technology. | | | | | |
| 3. |
Follows the scientific literature, and the developments in his/her field, critically analyze, synthesize, interpret and apply them effectively in his/her research. | | | | | |
| 4. |
Can independently carry out all stages of a novel research project. | | | | | |
| 5. |
Designs, plans and manages novel research projects; can lead multidisiplinary projects. | | | | | |
| 6. |
Contributes to the science and technology literature. | | | | | |
| 7. |
Can present his/her ideas and works in written and oral forms effectively; in Turkish or English. | | | | | |
| 8. |
Is aware of his/her social responsibilities, evaluates scientific and technological developments with impartiality and ethical responsibility and disseminates them. | | | | | |
