Analysis And Design Of Autonomous Microwave Circuits by Almudena Suarez

Analysis And Design Of Autonomous Microwave Circuits by Almudena Suarez

By Almudena Suarez

Offers simulation strategies that considerably elevate designers' keep an eye on over the oscillationin self sustaining circuits

This e-book enables a valid knowing of the free-running oscillation mechanism, the start-up from the noise point, and the institution of the steady-state oscillation. It offers with the operation rules and major features of free-running and injection-locked oscillators, coupled oscillators, and parametric frequency dividers.

Analysis and layout of self sustaining Microwave Circuits provides:

  • An exploration of the most nonlinear-analysis tools, with emphasis on harmonic stability and envelope brief methods

  • Techniques for the effective simulation of the most typical self sustaining regimes

  • A presentation and comparability of the most stability-analysis tools within the frequency domain

  • A certain exam of the instabilization mechanisms that delimit the operation bands of self sustaining circuits

  • Coverage of recommendations used to put off universal sorts of undesired habit, akin to spurious oscillations, hysteresis, and chaos

  • A thorough presentation of the oscillator part noise

  • A comparability of the most methodologies of phase-noise analysis

  • Techniques for independent circuit optimization, according to harmonic balance

  • A attention of other layout ambitions: presetting the oscillation frequency and output strength, expanding potency, enhancing the brief length, and implementing operation bands

Analysis and layout of self sustaining Microwave Circuits is a necessary source for microwave designers, oscillator designers, and graduate scholars in RF microwave design.

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Extra info for Analysis And Design Of Autonomous Microwave Circuits

Example text

Because there are no RF generators, the port voltages will be the same for the two connected multiport networks. The currents will have the same magnitude and opposite direction (or sign). Applying Kirchhoff’s laws, it will be possible to write ([YN (V , ω)] + [YL (ω)])V = 0. For V to differ from zero, the following oscillation condition must be fulfilled: det([YN (V , ω)] + [YL (ω)]) = 0. 13) to multiport networks. Similar equations can be derived in terms of impedance or scattering matrixes. The total admittance matrix of the circuit being considered can be defined as [YT ] = [YN (V , ω)] + [YL (ω)].

Vo , . . , VN ) = 0 .. HN = VN + ZL (N ωo )IN (V−N , . . , Vo , . . 4 FREQUENCY-DOMAIN FORMULATION OF AN OSCILLATOR CIRCUIT 33 where Hk are complex error functions. Note that the bias sources should be included in the dc term. 33). The total number of equations is 2N + 1, as each harmonic function Hk has real and imaginary parts, except the one corresponding to dc, given by Ho , which is real valued. 33) constitutes the harmonic balance formulation of the oscillator circuit, containing a single nonlinearity of current type only.

It is possible to reduce the influence of the nonlinear block on the resonance frequency by adding a series capacitance Cs (not represented in the circuit schematic), such that the resonance frequency is determined primarily by the linear load circuit. Provided that Cs is small enough, the total capacitance (including the one at the output of the nonlinear block Cout ) will be CT = Cs Cout /(Cs + Cout ) ∼ = Cs , much smaller than the original value Cout . Because Ls = 1/(Cs ω2o ) to maintain the same resonance frequency, the quality factor Q of the series load resonator must increase significantly, giving a high value for the derivative ∂YTi (ωo )/∂ω.

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