A tantárgyleírás hatályossága
| Subject name (Hungarian, English) |
Jelek és rendszerek 1
Signals and Systems 1
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| Subject code | BMEVIHVAA03 | ||||||||||||
| Subject type | — | ||||||||||||
| Training Level | — | ||||||||||||
| Course types and hours (weekly/semester) |
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| Assessment type | vizsga | ||||||||||||
| Credits | 6 | ||||||||||||
| Subject coordinator |
DR. Horváth Péter
position: egyetemi docens
contact:
horvath.peter@vik.bme.hu
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| Responsible department |
Szélessávú Hírközlés és Villamosságtan Tanszék
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| Faculty | Villamosmérnöki és Informatikai Kar | ||||||||||||
| Subject website | http://edu.vik.bme.hu | ||||||||||||
| Primary curriculum type | — | ||||||||||||
| Direct prerequisites – Strong prerequisite | none | ||||||||||||
| Direct prerequisites – Weak prerequisite | none | ||||||||||||
| Direct prerequisites – Parallel prerequisite | none | ||||||||||||
| Direct prerequisites – Milestone prerequisite | none | ||||||||||||
| Direct prerequisites – Exclusion | none |
Objectives
Basic concepts (2 lectures). Basic concepts. Signal, system, network; classification criteria. Systems represented by a network. Fundamental laws of electrical networks. Characterization of bipoles (one-ports). Kirchhoff's laws. Fundamental loop and cut system. Tellegen's theorem. The complete system of network equations.
Analysis of Resistive Networks (4 lectures). The concept of a resistive network, the basic task of network analysis, and the regularity of a network. Methods of network analysis: superposition principle, node potentials, and loop current methods. Introduction of coupled bipoles, characteristics, and their treatment in network analysis. Equivalent circuits of composite bipoles: resultant resistance, equivalent generators. Power matching. Linear resistive two-ports. Reciprocity, symmetry, passivity. Two-port equivalent circuits. Input and transfer characteristics of a terminated two-port.
Analysis of dynamic networks (6 lectures). The concept of a dynamic network. State-space description. Initial values. Regularity. Constant and piece-wise constant excitations. Free and excited component. Time constant. Method of test signals. Unit step, Dirac impulse. Concepts of step and impulse response, their relationship. Generalized derivative. Convolution. Stability concepts and conditions (asymptotic and BIBO stability).
Sinusoidal steady state (4 lectures). The concept and physical inter of sinusoidal steady state. Phasor representation of sinusoidal signals, operations with phasors. Expressing network equations with phasors. Impedance. Network computation methods. Qualitative construction of phasor diagrams. Transmission coefficient, frequency response. Bode diagram. Logarithmic unit and scale. Power in sinusoidal steady state: instantaneous, effective, reactive, complex, power factor. Power matching.
Nonlinear networks (2 lectures). Nonlinear resistance. Calculation of the operating point: graphical method, piecewise linearization. Solvability of nonlinear network equations. Principle of iterative solution methods. Small-signal analysis. Dynamic resistance. Linearization of nonlinear two-ports.
Periodic steady state (2 lectures). Definition and mean values of periodic signals. Fourier polynomial and series. Mathematical, engineering, and complex forms of the Fourier series. Convergence properties. System analysis using Fourier series. Calculation of effective power (Parseval's theorem).
Learning outcomes
Ez a tantárgy a KKK rendeletben meghatározott, következő kompetenciák fejlesztését szolgálja:
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Skills
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Autonomy and responsibility
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