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Circuit Variables | |
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Electrical Engineering: An Overview | |
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The International System of Units | |
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Circuit Analysis: An Overview | |
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Voltage and Current | |
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The Ideal Basic Circuit Element | |
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Power and Energy | |
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Circuit Elements | |
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Voltage and Current Sources | |
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Electrical Resistance (Ohm''s Law) | |
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Construction of a Circuit Model | |
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Kirchhoff''s Laws | |
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Analysis of a Circuit Containing Dependent Sources | |
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Simple Resistive Circuits | |
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Resistors in Series | |
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Resistors in Parallel | |
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The Voltage-Divider Circuit | |
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The Current-Divider Circuit | |
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Measuring Voltage and Current | |
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The Wheatstone Bridge | |
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Delta-to-Wye (Pi-to-Tee) Equivalent Circuits | |
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Techniques of Circuit Analysis | |
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Terminology | |
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Introduction to the Node-Voltage Method | |
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The Node-Voltage Method and Dependent Sources | |
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The Node-Voltage Method: Some Special Cases | |
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Introduction to the Mesh-Current Method | |
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The Mesh-Current Method and Dependent Sources | |
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The Mesh-Current Method: Some Special Cases | |
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The Node-Voltage Method Versus the Mesh-Current Method | |
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Source Transformations | |
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Th�venin and Norton Equivalents | |
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More on Deriving a Th�venin Equivalent | |
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Maximum Power Transfer | |
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Superposition | |
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The Operational Amplifier | |
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Operational Amplifier Terminals | |
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Terminal Voltages Currents | |
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The Inverting-Amplifier Circuit | |
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The Summing-Amplifier Circuit | |
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The Noninverting-Amplifier Circuit | |
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The Difference-Amplifier Circuit | |
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A More Realistic Model for the Operational Amplifier | |
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Inductance, Capacitance, and Mutual Inductance | |
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The Inductor | |
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The Capacitor | |
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Series-Parallel Combinations of Inductance and Capacitance | |
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Mutual Inductance | |
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A Closer Look at Mutual Inductance | |
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Response of First-Order RL and RC Circuits | |
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The Natural Response of an RL Circuit | |
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The Natural Response of an RC Circuit | |
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The Step Response of RL and RC Circuits | |
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A General Solution for Step and Natural Responses | |
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Sequential Switching | |
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Unbounded Response | |
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The Integrating Amplifier | |
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Natural and Step Responses of RLC Circuits | |
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Introduction to the Natural Response of a Parallel RLC Circuit | |
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The Forms of the Natural Response of a Parallel RLC Circuit | |
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The Step Response of a Parallel RLC Circuit | |
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The Natural and Step Response of a Series RLC Circuit | |
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A Circuit with Two Integrating Amplifiers | |
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Sinusoidal Steady-State Analysis | |
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The Sinusoidal Source | |
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The Sinusoidal Response | |
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The Phasor | |
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The Passive Circuit Elements in the Frequency Domain | |
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Kirchhoff''s Laws in the Frequency Domain | |
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Series, Parallel, and Delta-to-Wye Simplifications | |
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Source Transformations and Th�venin-Norton Equivalent Circuits | |
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The Node-Voltage Method | |
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The Mesh-Current Method | |
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The Transformer | |
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The Ideal Transformer | |
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Phasor Diagrams | |
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Sinusoidal Steady-State Power Calculations | |
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Instantaneous Power | |
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Average and Reactive Power | |
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The rms Value and Power Calculations | |
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Complex Power | |
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Power Calculations | |
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Maximum Power Transfer | |
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Balanced Three-Phase Circuits | |
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Balanced Three-Phase Voltages | |
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Three-Phase Voltage Sources | |
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Analysis of the Wye-Wye Circuit | |
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Analysis of the Wye-Delta Circuit | |
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Power Calculations in Balanced Three-Phased Circuits | |
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Measuring Average Power in Three-Phase Circuits | |
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Introduction to the Laplace Transform | |
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Definition of the Laplace Transform | |
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The Step Function | |
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The Impulse Function | |
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Functional Transforms | |
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Operational Transforms | |
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Applying the Laplace Transform | |
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Inverse Transforms | |
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Pole and Zeros of F (s) | |
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Initial- and Final-Value Theorems | |
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The Laplace Transform in Circuit Analysis | |
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Circuit Elements in the s Domain | |
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Circuit Analysis in the s Domain | |
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Applications | |
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The Transfer Function | |
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The Transfer Function in Partial Fraction Expansions | |
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The Transfer Function and the Convolution Integral | |
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The Transfer Function and the Steady-State Sinusoidal Response | |
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The Impulse Function in Circuit Analysis | |
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Introduction to Frequency-Selective Circuits | |
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Some Preliminaries | |
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Low-Pass Filters | |
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High-Pass Filters | |
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Bandpass Filters | |
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Bandreject Filters | |
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Bode Diagrams | |
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Bode Diagrams: Complex Poles and Zeros | |
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Active Filter Circuits | |
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First-Order Low-Pass and High-Pass Filters | |
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Scaling | |
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Op Amp Bandpass and Bandreject Filters | |
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Higher Order Op Amp Filters | |
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Narrowband Bandpass and Bandreject Filters | |
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Fourier Series | |
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Fourier Series Analysis: An Overview | |
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The Fourier Coefficients | |
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The Effect of Symmetry on the Fourier Coefficients | |
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An Alternative Trigonometric Form of the Fourier Series | |
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An Application | |
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Average-Power Calculations with Periodic Functions | |
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The RMS Value of a Periodic Function | |
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The Exponential Form of the Fourier Series | |
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Amplitude and Phase Spectra | |
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The Fourier Transform | |
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The Derivation of the Fourier Transform | |
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The Convergence of the Fourier Integral | |
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Using Laplace Transforms to Find Fourier Transforms | |
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Fourier Transforms in the Limit | |
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Some Mathematical Properties | |
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Operational Transforms | |
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Circuit Applications | |
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Parseval''s Theorem | |
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Two-Port Circuits | |
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The Terminal Equations | |
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The Two-Port Parameters | |
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Analysis of the Terminated Two-Port Circuit | |
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Interconnected Two-Port Circuits | |
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The Solution of Linear Simultaneous Equations | |
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Preliminary Steps | |
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Cramer''s Method | |
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The Characteristic Determinant | |
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The Numerator Determinant | |
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The Evaluation of a Determinant | |
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Matrices | |
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Matrix Algebra | |
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Identity, Adjoint, and Inverse Matrices | |
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Partitioned Matrices | |
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Applications | |
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Complex Numbers | |
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Notation | |
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The Graphical Representation of a Complex Number | |
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Arithmetic Operations | |
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Useful Identities | |
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The Integer Power of a Complex Number | |
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The Roots of a Complex Number | |
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More on Magnetically Coupled Coils and Ideal Transformers | |
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Equivalent Circuits for Magnetically Coupled Coils | |
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The Need for Ideal Transformers in the Equivalent Circuits | |
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The Decibel | |
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An Abbreviated Table of Trigonometric Identities | |
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An Abbreviated Table of Integrals | |
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Index | |