CIRCUITS AND SYSTEMS ANALYSIS
- Course
- EELE502 - CIRCUITS AND SYSTEMS ANALYSIS
- Department
- Electrical - Electronic Engineering - English - Master
- Course Type
- Course
- Status
- Required
- Language
- English
- Credit
- 3
- ECTS
- 0
- T+P+L
- 3 + 0 + 0
- Course Coordinator(s)
- Assoc. Prof. Dr. Pouya BOLOURCHI
- Prerequisite
- -
- Keywords
Course Description
Graph theory for Communications. Electric circuits, models and circuit elements. Generalized formulation of Kirchhoff’s laws, Graph – Tree, Basic cutset and Basic Tie-set matrices for planar networks – Loop and Nodal methods of analysis of Networks with dependent & independent voltage and current sources – Duality & Dual networks, modified node analysis, state equations. Network functions driving point and transfer impedance function networks- poles and zeros –necessary conditions for driving point function and for transfer function Two port network parameters – Z, Y, ABCD and hybrid parameters and their relations– 2 –port network parameters using transformed variables. Equivalent representations, controllability, observability, passivity, stability, sensitivity. Time-domain and frequency domain response, sinusoidal steady-state analysis.
CIRCUITS AND SYSTEMS ANALYSIS
Evaluation Tools (Active Term)
| Item | Type | Weight (%) |
|---|---|---|
| Midterm | Midterm | 30 |
| Final | Final | 40 |
| Quiz | Quiz | 5 |
| Assignment | Assignment | 5 |
| Project | Project | 20 |
| Total | 100 | |
Course outcomes
No course outcomes have been defined yet.
Course Syllabus
| Week | Topic |
|---|---|
| Week 1 | Introduction: Definition of physical systems, The First Postulate of System Theory, Component Models, Mathematical Representation of Typical Signals. |
| Week 2 | Introduction: Definition of physical systems, The First Postulate of System:Theory, Component Models, Mathematical Representation of Typical Signals. |
| Week 3 | Mathematical Model of Two-terminal Components: Elementary Two-terminal components Models, Step-function Response, Frequency Response Characteristics |
| Week 4 | Mathematical Model of Multi-terminal Components: Elementary n-terminal Components, Linear Perfect Couplers and Gyrators, Small-signal model of typical Two-port Components, Two-port Active Components. |
| Week 5 | Mathematical Model of Multi-terminal Components: Elementary n-terminal Components, Linear Perfect Couplers and Gyrators, Small-signal model of typical Two-port Components, Two-port Active Components. |
| Week 6 | The System Graph and Associated Constraint Equations: The system Graph, Basic Definitions and Elementary Properties of Linear Graphs, Circuit Vectors and Matrices, Cut-set vectors and Matrices, Incident Vectors and Matrices, Practical Application of circuit and Cut-set Equations |
| Week 7 | The System Graph and Associated Constraint Equations: The system Graph, Basic Definitions and Elementary Properties of Linear Graphs, Circuit Vectors and Matrices, Cut-set vectors and Matrices, Incident Vectors and Matrices, Practical Application of circuit and Cut-set Equations |
| Week 8 | Midterm Exam |
| Week 9 | The System Graph and Associated Constraint Equations: The System Graph, Basic Definitions and Elementary Properties of Linear Graphs. Circuit Vectors and Matrices. Cut-set Vectors and Matrices. Incidence Vectors and Matrices |
| Week 10 | State Models: Systems of Differential equations in Normal Form. State Equations for Linear Systems. Solutions of State Equations |
| Week 11 | State Models: Systems of Differential equations in Normal Form. State Equations for Linear Systems. Solutions of State Equations |
| Week 12 | Network Model Approach: Application of Graph theory to 3-dimensional mechanical systems |
| Week 13 | Network Model Approach: Application of Graph theory to 3-dimensional mechanical systems |
| Week 14 | Final Exam |
| Week 15 | - |
Reference Books & Course Materials
- 01 H. E. Koenig, Y. Tokad, H. K. Kesavan, H. G. Hedges, Analysis of Discrete Physical Systems, McGraw Hill, 1967
- 02 Huseyin, Y. Ceyhun, S. Penbeci, K. Abdullah, Electrical Systems Analysis, METU Publication, 1976
Learning Outcomes
- L01 Identify physical systems and express those systems in schematic form SOLO 2.5
- L02 Define the mathematical models of two-terminal and multi-terminal components. SOLO 2
- L03 Draw the system graph and express the associated constraint equations. SOLO 2.5
- L04 Analyze a fundamental set of circuit and cut-set equations for the system graph. SOLO 4
- L05 Find the state equations of first and second-order electric systems involving capacitors and inductors. SOLO 2
- L06 Derive the system equations in time-domain and s-domain. SOLO 4
Program Outcomes
- Based on master's-level qualifications, be able to develop and deepen current and advanced knowledge in the field at the level of expertise through original thinking and/or research, and achieve original conceptualizations that contribute innovation to the field.
- Should be able to comprehend the interdisciplinary interactions related to their field and employ specialized knowledge to analyze, synthesize, and evaluate new and complex ideas, leading to original conclusions.
- Should be able to systematically evaluate and apply new knowledge in their field.
- Should be able to develop innovative ideas, methods, designs, and/or applications that contribute to the advancement of the field, or apply existing ideas, methods, designs, and/or applications to a different field. Should be able to investigate, comprehend, design, adapt, and implement original research topics.
- hould be able to critically analyze, synthesize, and evaluate new and complex ideas.
- Should demonstrate advanced proficiency in the application of research methods in studies related to their field.
- Should be able to independently conduct original research that develops innovative ideas, methods, designs, and/or applications, or applies existing ideas, methods, designs, and/or applications to a different field, thereby contributing to the advancement of their field.
- Should be able to extend the frontiers of knowledge in their field by publishing at least one scientific article in a national and/or international peer-reviewed journal and/or by producing or critically interpreting an original work.
- Should be able to demonstrate leadership in addressing original and interdisciplinary problems within complex environments.
- Should be able to develop innovative ideas and methods in their field through the effective use of higher-order cognitive skills, including creative and critical thinking, problem-solving, and decision-making.
- Should be able to critically analyze and enhance social relationships and the norms that shape these relationships, and lead actions toward their transformation when necessary.
- Should be able to defend original viewpoints when discussing issues related to their field with experts and establish effective communication that demonstrates their expertise and competence in the field.
- Should be able to conduct advanced written, oral, and visual communication and participate in discussions using at least one foreign language at the C1 level of the European Language Portfolio.
- Should be able to contribute to the development and sustainability of a knowledge society by disseminating scientific, technological, social, and cultural advancements related to their field.
- Should be able to engage in effective interactions by employing strategic decision-making processes to address and solve problems encountered in their field.
- Should be able to contribute to solving social, scientific, cultural, and ethical issues related to their field and promote the advancement of these values.
- Based on master's-level qualifications, be able to develop and deepen current and advanced knowledge in the field at the level of expertise through original thinking and/or research, and achieve original conceptualizations that contribute innovation to the field.
Po-Lo Matrix
| LO | Average | |||||||||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| L01 | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - |
| L02 | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - |
| L03 | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - |
| L04 | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - |
| L05 | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - |
| L06 | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - | - |