The Circuits and Filters HandbookWai-Kai Chen CRC-Press, 29 Haz 1995 - 2861 sayfa The Circuits and Filters Handbook is a high-quality reference book covering all aspects of electrical circuits and filters and involving nearly 100 authors. It is an objective, refereed work of approximately 100 sections, each compiled by an expert on the subject. Each article has been reviewed by another expert to assure its technical accuracy. The Circuits and Filters Handbook presents the most comprehensive coverage ever of circuits and filters from classical to state-of-the-art circuit and filter design. It provides complete coverage of analog and digital circuits and thoroughly analyzes analog and digital filters. The Handbook begins with a comprehensive discussion of basic mathematics for signal processing and circuit and filter design. It investigates the underlying theory and applications of the design of many practical electronic circuits, amplifiers, and oscillators. VLSI circuit design is described. Nonlinear circuits and phenomena are presented in a simple and easy-to-follow manner. Computer solutions and designs are integrated throughout the Handbook, and numerous illustrative examples solve practical problems. The Circuits and Filters Handbook is an invaluable reference, written for the electrical and computer engineering professional who is seeking in-depth information and professionals from other engineering disciplines who want an overview of the entire field or information on one specific aspect of it. The book clarifies and corrects misconceptions, providing a proper understanding of electrical circuit and filter principles and applications. No other handbook offers the extensive coverage found in The Circuits and Filters Handbook. |
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67 sonuçtan 1-3 arası sonuçlar
Sayfa 170
... bounded input may not produce bounded output because ƒ \ f ( t ) | dt is not finite ) . Inverse Fourier Transform . The FT X ( w ) of an L ' signal generally is not in L ' . For example , if x ( t ) is the rectangular pulse , then X ( w ) ...
... bounded input may not produce bounded output because ƒ \ f ( t ) | dt is not finite ) . Inverse Fourier Transform . The FT X ( w ) of an L ' signal generally is not in L ' . For example , if x ( t ) is the rectangular pulse , then X ( w ) ...
Sayfa 172
... bounded inputs produce bounded outputs ) . If x ( t ) and h ( t ) are both in L ' , their convolution y ( t ) is in L ' , and all three signals have L1 - FT . The convolution theorem [ 23 ] says that these three are related as Y ( w ) ...
... bounded inputs produce bounded outputs ) . If x ( t ) and h ( t ) are both in L ' , their convolution y ( t ) is in L ' , and all three signals have L1 - FT . The convolution theorem [ 23 ] says that these three are related as Y ( w ) ...
Sayfa 932
... bounded signals into the circuit . Therefore , the discussion begins with the conditions that guarantee the boundedness of the solutions . Boundedness of the Solutions In electronic circuits even active elements become passive , when ...
... bounded signals into the circuit . Therefore , the discussion begins with the conditions that guarantee the boundedness of the solutions . Boundedness of the Solutions In electronic circuits even active elements become passive , when ...
İçindekiler
The Laplace Transform John R Deller | 3 |
Definitions of the Unilateral and Bilateral Laplace Transforms | 49 |
Poles and ZeroesPart I Properties of the Laplace Transform | 64 |
Telif Hakkı | |
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admittance matrix amp's analysis applied approximation basis branch C₁ C₂ capacitance capacitor closed-loop coefficients column compute converges corresponding current source cutset defined denoted determined differential diode directed graph domain driving-point electrical element equation equivalent circuit example expression factor feedback amplifier FIGURE filter bank finite frequency graph h-parameter Hurwitz polynomials I₁ IEEE impedance independent sources inductance inductor infinite input port integral inverse linear network magnetic network function node voltages nonlinear nullors obtain op amp open-loop operational amplifier operator orthonormal orthonormal basis output port parameters paraunitary phasor pole R₁ R₂ representation resistance resistor response result return difference s₂ short circuit shown in Fig signal sinusoidal solution subcircuit symbolic terminals Theorem theory Thévenin Thévenin equivalent transfer function transistor two-port network V₁ V₂ variables vector voltage gain voltage source wavelet z-transform Z₁ zero