Circuit Analysis For Dummies
Höfundur: John Santiago
2.790 kr.
Lýsing:
Circuits overloaded from electric circuit analysis? Many universities require that students pursuing a degree in electrical or computer engineering take an Electric Circuit Analysis course to determine who will "make the cut" and continue in the degree program. Circuit Analysis For Dummies will help these students to better understand electric circuit analysis by presenting the information in an effective and straightforward manner.
Circuit Analysis For Dummies gives you clear-cut information about the topics covered in an electric circuit analysis courses to help further your understanding of the subject. By covering topics such as resistive circuits, Kirchhoff's laws, equivalent sub-circuits, and energy storage, this book distinguishes itself as the perfect aid for any student taking a circuit analysis course. Tracks to a typical electric circuit analysis course Serves as an excellent supplement to your circuit analysis text Helps you score high on exam day Whether you're pursuing a degree in electrical or computer engineering or are simply interested in circuit analysis, you can enhance you knowledge of the subject with Circuit Analysis For Dummies.
Annað
- Höfundur: John Santiago
- Útgáfa:1
- Útgáfudagur: 2013-04-01
- Hægt að prenta út 10 bls.
- Hægt að afrita 2 bls.
- Format:Page Fidelity
- ISBN 13: 9781118590522
- Print ISBN: 9781118493120
- ISBN 10: 111859052X
Efnisyfirlit
- Title Page
- Copyright Page
- Table of Contents
- Introduction
- About This Book
- Conventions Used in This Book
- What You’re Not to Read
- Foolish Assumptions
- How This Book Is Organized
- Part I: Getting Started with Circuit Analysis
- Part II: Applying Analytical Methods for Complex Circuits
- Part III: Understanding Circuits with Transistors and Operational Amplifiers
- Part IV: Applying Time-Varying Signals to First- and Second-Order Circuits
- Part V: Advanced Techniques and Applications in Circuit Analysis
- Part VI: The Part of Tens
- Icons Used in This Book
- Where to Go from Here
- Part I: Getting Started with Circuit Analysis
- Chapter 1: Introducing Circuit Analysis
- Getting Started with Current and Voltage
- Going with the flow with current
- Recognizing potential differences with voltage
- Staying grounded with zero voltage
- Getting some direction with the passive sign convention
- Beginning with the Basic Laws
- Surveying the Analytical Methods for More-Complex Circuits
- Introducing Transistors and Operational Amplifi ers
- Dealing with Time-Varying Signals, Capacitors, and Inductors
- Avoiding Calculus with Advanced Techniques
- Getting Started with Current and Voltage
- Chapter 2: Clarifying Basic Circuit Concepts and Diagrams
- Looking at Current-Voltage Relationships
- Absorbing energy with resistors
- Applying Ohm’s law to resistors
- Calculating the power dissipated by resistors
- Offering no resistance: Batteries and short circuits
- Batteries: Providing power independently
- Short circuits: No voltage, no power
- Facing infinite resistance: Ideal current sources and open circuits
- All or nothing: Combining open and short circuits with ideal switches
- Absorbing energy with resistors
- Mapping It All Out with Schematics
- Going in circles with loops
- Getting straight to the point with nodes
- Looking at Current-Voltage Relationships
- Chapter 1: Introducing Circuit Analysis
- Chapter 3: Exploring Simple Circuits with Kirchhoff’s Laws
- Presenting Kirchhoff’s Famous Circuit Laws
- Kirchhoff’s voltage law (KVL): Conservation of energy
- Identifying voltage rises and drops
- Forming a KVL equation
- Kirchhoff’s current law (KCL): Conservation of charge
- Tracking incoming and outgoing current
- Calculating KCL
- Kirchhoff’s voltage law (KVL): Conservation of energy
- Presenting Kirchhoff’s Famous Circuit Laws
- Tackling Circuits with KVL, KCL, and Ohm’s Law
- Getting batteries and resistors to work together
- Starting with voltage
- Bringing in current
- Combining device equations with KVL
- Summarizing the results
- Sharing the same current in series circuits
- Climbing the ladder with parallel circuits
- Describing total resistance using conductance
- Using a shortcut for two resistors in parallel
- Finding equivalent resistor combinations
- Getting batteries and resistors to work together
- Equivalent Circuits: Preparing for the Transformation
- Transforming Sources in Circuits
- Converting to a parallel circuit with a current source
- Changing to a series circuit with a voltage source
- Divvying It Up with the Voltage Divider
- Getting a voltage divider equation for a series circuit
- Figuring out voltages for a series circuit with two or more resistors
- Finding voltages when you have multiple current sources
- Using the voltage divider technique repeatedly
- Cutting to the Chase Using the Current Divider Technique
- Getting a current divider equation for a parallel circuit
- Figuring out currents for parallel circuits
- Finding currents when you have multiple voltage sources
- Using the current divider technique repeatedly
- Chapter 5: Giving the Nod to Node-Voltage Analysis
- Getting Acquainted with Node Voltages and Reference Nodes
- Testing the Waters with Node Voltage Analysis
- What goes in must come out: Starting with KCL at the nodes
- Describing device currents in terms of node voltages with Ohm’s law
- Putting a system of node voltage equations in matrix form
- Solving for unknown node voltages
- Applying the NVA Technique
- Solving for unknown node voltageswith a current source
- Dealing with three or more node equations
- Working with Voltage Sources in Node-Voltage Analysis
- Chapter 6: Getting in the Loop on Mesh Current Equations
- Windowpanes: Looking at Meshes and Mesh Currents
- Relating Device Currents to Mesh Currents
- Generating the Mesh Current Equations
- Finding the KVL equations first
- Ohm’s law: Putting device voltages in terms of mesh currents
- Substituting the device voltages into the KVL equations
- Putting mesh current equations into matrix form
- Solving for unknown currents and voltages
- Crunching Numbers: Using Meshes to Analyze Circuits
- Tackling two-mesh circuits
- Analyzing circuits with three or more meshes
- Discovering How Superposition Works
- Making sense of proportionality
- Applying superposition in circuits
- Adding the contributions of each independent source
- Getting Rid of the Sources of Frustration
- Short circuit: Removing a voltage source
- Open circuit: Taking out a current source
- Analyzing Circuits with Two Independent Sources
- Knowing what to do when the sources are two voltage sources
- Proceeding when the sources are two current sources
- Dealing with one voltage source and one current source
- Solving a Circuit with Three Independent Sources
- Showing What You Can Do with Thévenin’s and Norton’s Theorems
- Finding the Norton and Thévenin Equivalents for Complex Source Circuits
- Applying Thévenin’s theorem
- Finding the Thévenin equivalent of a circuit with a single independent voltage source
- Applying Norton’s theorem
- Using source transformation to find Thévenin or Norton
- A shortcut: Finding Thévenin or Norton equivalents with source transformation
- Finding the Thévenin equivalent of a circuit with multiple independent sources
- Finding Thévenin or Norton with superposition
- Applying Thévenin’s theorem
- Gauging Maximum Power Transfer: A Practical Application of Both Theorems
- Chapter 9: Dependent Sources and the Transistors That Involve Them
- Understanding Linear Dependent Sources: Who Controls What
- Classifying the types of dependent sources
- Recognizing the relationship between dependent and independent sources
- Analyzing Circuits with Dependent Sources
- Applying node-voltage analysis
- Using source transformation
- Using the Thévenin technique
- Describing a JFET Transistor with a Dependent Source
- Examining the Three Personalities of Bipolar Transistors
- Making signals louder with the common emitter circuit
- Amplifying signals with a common base circuit
- Isolating circuits with the common collector circuit
- Understanding Linear Dependent Sources: Who Controls What
- The Ins and Outs of Op-Amp Circuits
- Discovering how to draw op amps
- Looking at the ideal op amp and its transfer characteristics
- Modeling an op amp with a dependent source
- Examining the essential equations for analyzing ideal op-amp circuits
- Looking at Op-Amp Circuits
- Analyzing a noninverting op amp
- Following the leader with the voltage follower
- Turning things around with the inverting amplifier
- Adding it all up with the summer
- What’s the difference? Using the op-amp subtractor
- Increasing the Complexity of What You Can Do with Op Amps
- Analyzing the instrumentation amplifi er
- Implementing mathematical equations electronically
- Creating systems with op amps
- Chapter 11: Making Waves with Funky Functions
- Spiking It Up with the Lean, Mean Impulse Function
- Changing the strength of the impulse
- Delaying an impulse
- Evaluating impulse functions with integrals
- Stepping It Up with a Step Function
- Creating a time-shifted, weighted step function
- Being out of step with shifted step functions
- Building a ramp function with a step function
- Pushing the Limits with the Exponential Function
- Seeing the Signs with Sinusoidal Functions
- Giving wavy functions a phase shift
- Expanding the function and finding Fourier coefficients
- Connecting sinusoidal functions to exponentials with Euler’s formula
- Spiking It Up with the Lean, Mean Impulse Function
- Storing Electrical Energy with Capacitors
- Describing a capacitor
- Charging a capacitor (credit cards not accepted)
- Relating the current and voltage of a capacitor
- Finding the power and energy of a capacitor
- Calculating the total capacitance for parallel and series capacitors
- Finding the equivalent capacitance of parallel capacitors
- Finding the equivalent capacitance of capacitors in series
- Storing Magnetic Energy with Inductors
- Describing an inductor
- Finding the energy storage of an attractive inductor
- Calculating total inductance for series and parallel inductors
- Finding the equivalent inductance for inductors in series
- Finding the equivalent inductance for inductors in parallel
- Creating an op-amp integrator
- Deriving an op-amp differentiator
- Solving First-Order Circuits with Diff EQ
- Guessing at the solution with the natural exponential function
- Using the characteristic equation for a fi rst-order equation
- Analyzing a Series Circuit with a Single Resistor and Capacitor
- Starting with the simple RC series circuit
- Finding the zero-input response
- Finding the zero-state response by focusing on the input source
- Adding the zero-input and zero-state responses to find the total response
- Analyzing a Parallel Circuit with a Single Resistor and Inductor
- Starting with the simple RL parallel circuit
- Calculating the zero-input response for an RL parallel circuit
- Calculating the zero-state response for an RL parallel circuit
- Adding the zero-input and zero-state responses to find the total response
- Examining Second-Order Differential Equations with Constant Coefficients
- Guessing at the elementary solutions: The natural exponential function
- From calculus to algebra: Using the characteristic equation
- Analyzing an RLC Series Circuit
- Setting up a typical RLC series circuit
- Determining the zero-input response
- Calculating the zero-state response
- Finishing up with the total response
- Analyzing an RLC Parallel Circuit Using Duality
- Setting up a typical RLC parallel circuit
- Finding the zero-input response
- Arriving at the zero-state response
- Getting the total response
- Chapter 15: Phasing in Phasors for Wave Functions
- Taking a More Imaginative Turn with Phasors
- Finding phasor forms
- Examining the properties of phasors
- Using Impedance to Expand Ohm’s Law to Capacitors and Inductors
- Understanding impedance
- Looking at phasor diagrams
- Putting Ohm’s law for capacitors in phasor form
- Putting Ohm’s law for inductors in phasor form
- Tackling Circuits with Phasors
- Using divider techniques in phasor form
- Adding phasor outputs with superposition
- Simplifying phasor analysis with Thévenin and Norton
- Getting the nod for nodal analysis
- Using mesh-current analysis with phasors
- Taking a More Imaginative Turn with Phasors
- Getting Acquainted with the Laplace Transform and Key Transform Pairs
- Getting Your Time Back with the Inverse Laplace Transform
- Rewriting the transform with partial fraction expansion
- Expanding Laplace transforms with complex poles
- Dealing with transforms with multiple poles
- Understanding Poles and Zeros of F(s)
- Predicting the Circuit Response with Laplace Methods
- Working out a first-order RC circuit
- Working out a first-order RL circuit
- Working out an RLC circuit
- Starting Easy with Basic Constraints
- Connection constraints in the s-domain
- Device constraints in the s-domain
- Independent and dependent sources
- Passive elements: Resistors, capacitors, and inductors
- Op-amp devices
- Impedance and admittance
- Seeing How Basic Circuit Analysis Works in the s-Domain
- Applying voltage division with series circuits
- Turning to current division for parallel circuits
- Conducting Complex Circuit Analysis in the s-Domain
- Using node-voltage analysis
- Using mesh-current analysis
- Using superposition and proportionality
- Using the Thévenin and Norton equivalents
- Describing the Frequency Response and Classy Filters
- Low-pass filter
- High-pass filter
- Band-pass filters
- Band-reject filters
- Plotting Something: Showing Frequency Response à la Bode
- Looking at a basic Bode plot
- Poles, zeros, and scale factors: Picturing Bode plots from transfer functions
- Turning the Corner: Making Low-Pass and High-Pass Filters with RC Circuits
- First-order RC low-pass filter (LPF)
- First-order RC high-pass filter (HPF)
- Creating Band-Pass and Band-Reject Filters with RLC or RC Circuits
- Getting serious with RLC series circuits
- RLC series band-pass fi lter (BPF)
- RLC series band-reject fi lter (BRF)
- Climbing the ladder with RLC parallel circuits
- RC only: Getting a pass with a band-pass and band-reject filter
- Getting serious with RLC series circuits
- Chapter 19: Ten Practical Applications for Circuits
- Potentiometers
- Homemade Capacitors: Leyden Jars
- Digital-to-Analog Conversion Using Op Amps
- Two-Speaker Systems
- Interface Techniques Using Resistors
- Interface Techniques Using Op Amps
- The Wheatstone Bridge
- Accelerometers
- Electronic Stud Finders
- 555 Timer Circuits
- Chapter 20: Ten Technologies Affecting Circuits
- Smartphone Touchscreens
- Nanotechnology
- Carbon Nanotubes
- Microelectromechanical Systems
- Supercapacitors
- The Memristor
- Superconducting Digital Electronics
- Wide Bandgap Semiconductors
- Flexible Electronics
- Microelectronic Chips that Pair Up with Biological Cells
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- Gerð : 208
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- Útgáfuár : 2013
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