Details

In Continuous Time


In Continuous Time


de Gruyter Textbook 1. Aufl.

von: Weigang Zhang, Tsinghua University Press

CHF 63.35

Verlag: De Gruyter
Format: EPUB
Veröffentl.: 04.12.2017
ISBN/EAN: 9783110426502
Sprache: englisch
Anzahl Seiten: 330

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Beschreibungen

<p>The book begins by introducing signals and systems, and then discusses Time-Domain analysis and Frequency-Domain analysis for Continuous-Time systems. It also covers Z-transform, state-space analysis and system synthesis. The author provides abundant examples and exercises to facilitate learning, preparing students for subsequent courses on circuit analysis and communication theory. </p>
<p>Table of content:<br>Chapter 1 Signals <br>1.1 Definition of Signals <br>1.2 Classification of Signals <br>1.2.1 Periodic and Aperiodic Signals <br>1.2.2 Energy and Power Signals <br>1.2.3 Analog and Digital Signals <br>1.2.4 Certain and Random Signals <br>1.3 Basic Continuous-Time Signals <br>1.3.1 Direct Current Signals <br>1.3.2 Sinusoidal Signals <br>1.3.3 Exponential Signals <br>1.3.4 Complex Exponential Signals <br>1.3.5 Symbol Signal <br>1.3.6 Unit Ramp Signal <br>1.3.7 Unit Step Signal <br>1.3.8 Unit Impulse Signal <br>1.3.9 Unit Doublets Signal <br>1.4 Operation of Continuous-Time signals BR /&gt;1.4.1 Arithmetic Operation BR /&gt;1.4.2 Time Shifting Transform <br>1.4.3 Reversal Transform <br>1.4.4 Scaling Transform <br>1.4.5 Decomposition and Composition <br>1.4.6 Plotting of Signals <br>1.5 Learning Tip <br>1.6 Exercises <br>Chapter 2 Systems <br>2.1 Definition of Systems <br>2.2 State and Response of Systems <br>2.3 Classification of Systems <br>2.3.1 Linear and Nonlinear Systems <br>2.3.2 Time Variant and Invariant Systems <br>2.3.3 Dynamic and Non-Dynamic Systems BR /&gt;2.3.4 Continuous- and Discrete-Systems <br>2.3.5 Causal and Non-Casual Systems <br>2.3.6 Open-loop and Closed-loop Systems BR /&gt;2.3.7 Stable and Unstable Systems <br>2.3.8 Lumped-Parameter and Distributed-Parameter Systems <br>2.4 System Model and Operation Block Diagram BR /&gt;2.4.1 System Model <br>2.4.2 Operation Block Diagram <br>2.5 Learning Tip <br>2.6 Exercises <br>Chapter 3 Time-Domain Analysis for Continuous-Time System ;<br>3.1 Analytical Method of Differential Equation <br>3.1.1 Classical Analytical Method <br>3.1.2 Response Decomposition Method <br>3.2 Impulse Response and Step Response <br>3.2.1 Impulse Response <br>3.2.2 Step Response <br>3.3 Operator Analysis <br>3.2.1 Differential Operator and Transfer Operator <br>3.3.2 Determine Impulse Response by Transfer Operator <br>3.4 Convolution Method <br>3.4.1 Definition of Convolution <br>3.4.2 Properties of Convolution <br>3.4.3 Determine Zero-State Response by Convolution <br>3.5 Learning Tip <br>3.6 Exercises <br>Chapter 4 Real Frequency-Domain Analysis for Periodic Signals of Continuous-Time System <br>4.1 Orthogonal Functions <br>4.1.1 Orthogonal Function Set <br>4.1.2 Triangle Function Set <br>4.1.3 Imaginary Exponent Function Set <br>4.2 Fourier Series <br>4.2.1 Triangular Form of Fourier Series <br>4.2.2 Function Symmetry and Fourier Coefficient <br>4.2.3 Exponential Form of Fourier Series <br>4.2.4 Properties of Fourier Series <br>4.3 Frequency Spectrum of Signals <br>4.3.1 Definition of Frequency Spectrum <br>4.3.2 Characteristics of Frequency Spectrum <br>4.4 Fourier Series Analysis Method for Systems <br>4.4.1 System Function <br>4.4.2 Fourier Series Analysis Method <br>4.5 Learning Tip <br>4.6 Exercises <br>Chapter 5 Real Frequency-Domain Analysis for Aperiodic Signals of Continuous-Time System <br>5.1 Fourier Transform <br>5.1.1 Definition of Fourier Transform <br>5.1.2 Fourier Transform of Typical Aperiodic Signals <br>5.2 Properties of Fourier Transform <br>5.2.1 Linearity <br>5.2.2 Time Shifting <br>5.2.3 Frequency Shifting <br>5.2.4 Scaling Transform <br>5.2.5 Symmetry <br>5.2.6 Properties of Convolution <br>5.2.7 Differential in Time-Domain <br>5.2.8 Integration in Time-Domain <br>5.2.9 Modulation <br>5.3 Fourier Transform of Periodic Signals <br>5.4 Solution for Inverse Fourier Transform <br>5.5 Fourier Transform Analysis for Aperiodic Signals <br>5.5.1 System Model Analysis <br>5.5.2 System Function Analysis <br>5.5.3 Signal Decomposition Analysis <br>5.6 Fourier Transform Analysis for Periodic Signals <br>5.7 Undistorted Transmission Condition <br>5.8 Hilbert Transform <br>5.9 Disadvantages of Fourier Transform Analysis <br>5.10 Learning Tip <br>5.11 Exercises <br>Chapter 6 ; Complex Frequency-Domain Analysis for Continuous-Time System <br>6.1 Laplace Transform <br>6.1.1 Definition of Laplace Transform <br>6.1.2 Laplace Transform of Common Signals <br>6.1.3 Laplace Transform of Periodic Signals <br>6.2 Properties of Laplace Transform <br>6.2.1 Linearity <br>6.2.2 Time Shifting <br>6.2.3 Complex Frequency Shifting <br>6.2.4 Scaling Transform <br>6.2.5 Differential in Time-Domain <br>6.2.6 Integration in Time-Domain <br>6.2.7 Convolution Theorem <br>6.2.8 Initial-Value Theorem <br>6.2.9 Final-Value Theorem <br>6.2.10 Differential in Frequency-Domain <br>6.2.11 Integration in Frequency-Domain <br>6.3 Solution for Inverse Laplace transform <br>6.4 System Function Analysis in Complex Frequency-Domain <br>6.4.1 System Function <br>6.4.2 Analysis Method of System Function <br>6.5 Model Analysis in Complex Frequency-Domain <br>6.5.1 System Model Analysis <br>6.5.2 Circuit Model in Complex Frequency-Domain <br>6.6 Analysis of Signal Decomposition in Complex Frequency-Domain <br>6.7 Learning Tip <br>6.8 Exercises <br>Chapter 7 Emulation and Stability Analysis of Continuous-Time System <br>7.1 System Analysis <br>7.1.1 Basic Arithmetic Unit <br>7.1.2 Emulation of System Block Diagram <br>7.1.3 Emulation of System Flow Diagram <br>7.2 Stability Analysis of Systems <br>7.2.1 Stability of Systems <br>7.2.2 Zeros and Poles Analysis of System Function H(s) <br>7.2.3 Determination of System Stability <br>7.3 Learning Tip <br>7.4 Exercises <br>Chapter 8 Discrete Signals and Systems Analysis in Time-Domain <br>8.1 Basic Discrete Signals <br>8.1.1 Sinusoidal-Train <br>8.1.2 Complex exponential-Train <br>8.1.3 Exponential-Train <br>8.1.4 Unit Step-Train <br>8.1.5 Unit Impulse-Train <br>8.1.6 Z-Train <br>8.2 Sequence fundamental operation <br>8.2.1 Four arithmetic operations <br>8.2.2 Time shifting <br>8.2.3 Reversal <br>8.2.4 Cumulative-Sum <br>8.2.5 Differential <br>8.2.6 Overlapping <br>8.2.7 Convolution-Sum <br>8.3 Time-domain description for discrete system <br>8.3.1 Differential equation description method <br>8.3.2 Operator description method <br>8.3.3 Convolution sum description method <br>8.4 Time-domain analysis for discrete system <br>8.4.1 Classical analysis method in time-domain <br>8.4.2 Unit impulse response <br>8.4.3 Analysis method of response decomposition <br>8.5 Learning tip <br>8.6 Exercises <br>Chapter 9 Discrete signal and system analysis in z-domain <br>9.1 z-Transform <br>9.1.1 Definition of z-Transform <br>9.1.2 z-Transform of Typical Train <br>9.1.3 Properties of z-transform <br>9.1.4 Solution of inverse z- transform <br>9.1.5 Relationship between z- and s-domain <br>9.2 Discrete system analysis in z-domain <br>9.2.1 Differential equation analysis method <br>9.2.2 System function analysis method <br>9.2.3 Sequence decomposition analysis method <br>9.3 Emulation of discrete system <br>9.4 Stability analysis of discrete system <br>9.5 Frequency properties of discrete system <br>9.6 Learning tip <br>9.7 Exercises <br>Chapter 10 State-space analysis of system <br>10.1 State-space description of system <br>10.2 State equation of system <br>10.3 Establishment of state equation <br>10.3.1 Circuit diagram establishment method <br>10.3.2 Analog diagram establishment method <br>10.3.3 Mathematical model (or system function) establishment method <br>10.4 Solution of state equation <br>10.4.1 Solution in frequency-domain <br>10.4.2 Solution in time-domain <br>10.4.3 Calculation of eAt <br>10.5 Stability identification <br>10.6 Learning tip <br>10.7 Exercises <br>Chapter 11: System synthesis summarize <br>11.1 Definition of network and two-port network <br>11.2 Equation and parameters of two-port network <br>11.2.1 Z equation and parameters <br>11.2.2 Y equation and parameters <br>11.3 Condition to achieve passive system synthesis <br>11.4 Passive One-port Network Synthesis for Continuous-Time System <br>11.4.1 R-C synthesis <br>11.4.2 R-L synthesis <br>11.4.3 L-C synthesis <br>11.5 Learning tip <br>11.6 Exercises <br>Appendix A Solutions to The Exercises <br>Appendix B Tables of Transformations <br>Bibliography</p>
<p><strong>Weigang Zhang</strong>, Chang’an University, Xi’an, China</p>

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