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First and second order circuits and equations = technical background and insights /

紀錄類型:	書目-語言資料,印刷品 : Monograph/item
正題名/作者:	First and second order circuits and equations/ Robert O'Rourke.
其他題名:	technical background and insights /
作者:	O'Rourke, Robert
出版者:	Hoboken, NJ :John Wiley & Sons ; : c2024.,
面頁冊數:	1 online resource (xix, 332 p.) :ill. :
附註:	Includes index.
標題:	Electric circuits. -
電子資源:	https://onlinelibrary.wiley.com/doi/book/10.1002/9781119913566
ISBN:	9781119913566

First and second order circuits and equations = technical background and insights /
O'Rourke, Robert(Electronic engineer)

First and second order circuits and equationstechnical background and insights /[electronic resource] :Robert O'Rourke. - 1st ed. - Hoboken, NJ :John Wiley & Sons ;c2024. - 1 online resource (xix, 332 p.) :ill.

Includes index.

About the Author -- Acknowledgments -- Part 1 Circuit Elements and Resistive Circuits -- 1 Ohm's Law, Branch Relationships, and Sources -- 2 Kirchhoff's Laws and Resistive Dividers -- 3 Opamp Models and Resistive Circuits -- 4 Reactive Circuit Elements -- Part 2 First-Order Circuits -- 5 First-Order RC and RL Circuits Introduction -- 6 First-Order Frequency Domain Response -- 7 Discharging and Charging First-Order RC and RL Circuits -- 8 Natural Response of RC and RL Circuits -- 9 First-Order Step Response of RC and RL Circuits -- 10 Complete Response of First-Order RC and RL Circuits -- Part 3 Second-Order Circuits -- 12 Second-Order RLC Circuits Overview -- 13 Second-Order RLC Frequency Response -- 14 Second-Order RLC Circuit Natural Response -- 15 Second-Order RLC Step and Complete Response -- Part 4 Technical Background Topics -- 16 Complex Numbers, Exponentials, and Phasors -- Index.

"First-order circuits are simple circuits that have a resistor connected with an energy storage element. It is either a conductor or an inductor. The first-order circuit with just a resistor and a conductor is called an RC circuit, while one with a resistor and an inductor is called an RL circuit. Second-order circuits are RLC circuits that contain two energy storage elements. They can be represented by a second-order differential equation. A characteristic equation, which is derived from the governing differential equation, is often used to determine the natural response of the circuit."--

Mode of access: World Wide Web.

ISBN: 9781119913566

LCCN: 2024008986Subjects--Topical Terms:

598302
Electric circuits.

LC Class. No.: TK454 / .O75 2024

Dewey Class. No.: 621.381501/5153

First and second order circuits and equations = technical background and insights /
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505 0 $a About the Author -- Acknowledgments -- Part 1 Circuit Elements and Resistive Circuits -- 1 Ohm's Law, Branch Relationships, and Sources -- 2 Kirchhoff's Laws and Resistive Dividers -- 3 Opamp Models and Resistive Circuits -- 4 Reactive Circuit Elements -- Part 2 First-Order Circuits -- 5 First-Order RC and RL Circuits Introduction -- 6 First-Order Frequency Domain Response -- 7 Discharging and Charging First-Order RC and RL Circuits -- 8 Natural Response of RC and RL Circuits -- 9 First-Order Step Response of RC and RL Circuits -- 10 Complete Response of First-Order RC and RL Circuits -- Part 3 Second-Order Circuits -- 12 Second-Order RLC Circuits Overview -- 13 Second-Order RLC Frequency Response -- 14 Second-Order RLC Circuit Natural Response -- 15 Second-Order RLC Step and Complete Response -- Part 4 Technical Background Topics -- 16 Complex Numbers, Exponentials, and Phasors -- Index.
520 $a "First-order circuits are simple circuits that have a resistor connected with an energy storage element. It is either a conductor or an inductor. The first-order circuit with just a resistor and a conductor is called an RC circuit, while one with a resistor and an inductor is called an RL circuit. Second-order circuits are RLC circuits that contain two energy storage elements. They can be represented by a second-order differential equation. A characteristic equation, which is derived from the governing differential equation, is often used to determine the natural response of the circuit."-- $c Provided by publisher.
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