Anritsu HFE0902_Modeling 电路图.pdf
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1、46High Frequency Electronics High Frequency Design RF COMPONENT MODELS Accurate Simulation of RF Designs Requires Consistent Modeling Techniques By V. Cojocaru, TDK Electronics Ireland Ltd. and D. Markell, J. Capwell, T. Weller and L. Dunleavy, Modelithics, Inc. W ith a consistent approach, based up
2、on the use of accurate characterization techniques and advanced passive and active com- ponent models, a high level of accuracy can be achieved when simulat- ing basic RF/microwave circuit designs. This article describes the tech- niques used in a number of new or enhanced high-frequency component m
3、odels that increase the simulation prediction capability and reduce the number of design, fabrication and test cycles. It presents the general fea- tures of some novel SMT capacitor and induc- tor models, as well as those of high-frequency non-linear models for varactor and switching diodes. The acc
4、uracy of the models is thor- oughly verified against experimental data in a number of tests performed on each individual component model, as well as in a more com- plex test carried out on a typical dual-band VCO tank circuit used in some modern com- munication systems. Introduction In comparison wi
5、th active devices or even distributed and monolithically integrated pas- sive components, improved lumped passive component models for hybrid circuit design have been largely ignored. For example, in many situations designers can wrongly assume that the models provided for surface mount capacitors a
6、nd inductors in modern simulators are adequate for the purpose of their simulations. Consequently, it is common- place to focus the modeling effort on compo- nents perceived to be of more critical impor- tance. In this article we demonstrate some illustrative examples of the high level of accu- racy
7、 that can be achieved beyond 12 GHz with precise modeling of lumped passives, and com- pare the results that are obtained with com- monbut more simplisticmodels. Specifically, we will address the character- ization and modeling of surface mount capaci- tors and inductors, as well as packaged varac-
8、tors and PIN diodes. The models are based on equivalent circuit topologies utilizing sub- strate-scalable parameter values. These mod- els are extracted from TRL-calibrated S- parameter measurements on multiple sub- strates (e.g., 5, 14 and 21 mil-thick FR4) and provide a compact, versatile model fo
9、r general design purposes. The ability of the diode mod- els to track the non-linear I-V and C-V char- acteristics over a broad range of bias condi- tions has been improved relative to existing model topologies. Surface Mount LC Models In the microwave frequency range, the behavior of surface mount
10、passive compo- nents, such as ceramic multi-layer capacitors and various types of inductors (e.g., air wound and chip style) is known to depend on the sur- rounding circuit board environment. Factors that will affect the frequency response include the substrate characteristics 1, 2, 3 and the type o
11、f transmission line used as the intercon- nect 4. In certain applications the variation due to somewhat minimal substrate alter- ations can be significant. One example per- taining to a common design requirement is choosing a suitable series capacitor for a DC- block, in which case the optimum capac
12、itor With greater reliance on computer simulation of RF and microwave circuits,the accuracy of component models must be assured. This article describes the latest measurement-based modeling techniques. From September 2002 High Frequency Electronics Copyright 2002, Summit Technical Media, LLC RadioFa
13、ns.CN 收音机爱 好者资料库 48High Frequency Electronics High Frequency Design RF COMPONENT MODELS will exhibit a series resonance at the design frequency. As illustrated in Figure 1, the series resonance is strongly tied to the substrate proper- ties. In this example, the resonance shifts from 4.5 GHz down to
14、 3 GHz as the FR4 substrate thickness increas- es from 14 to 24 mils. One our goals in this article is to demonstrate that the method used to model the substrate-dependency of a surface mount LC component deter- mines the resulting versatility of the model. The results given in Figure 1 include meas
15、ured S-parameter data along with simulated results using a single, substrate-scalable equivalent circuit model 3. The substrate-scal- able model is physically motivated, in that the equations for the circuit parameters are functions of the sub- strate cross-section and component geometry. For better
16、 or worse, howev- er, there tends to exist more than one model topology that will “match” a set of measurement data when the data is of limited extent.(Data may be limited in frequency, sample size, test configuration, etc.) Some support of this statement is given in Figure 2, in which the simulated
17、 response of the substrate-scalable model from Figure 1 is compared to a very simplistic, series L-C model, where L emulates an effective series inductance and C the nominal capacitance of the part. For this limited data set (a single sub- strate) the magnitude and phase response of the two models a
18、re near- ly identical up to the first resonant frequency. The importance of the physically based model becomes clear when the model is applied in a configuration that differs from that used for model extraction. Figure 3 shows a capaci- tor configuration that is frequently used to obtain non-standar
19、d part val- ues. Measured S-parameter data for this dual shunt capacitor arrange- ment, on a 14 mil-thick FR4 sub- strate, is shown along with various simulation results in Figure 4. The simulation using the substrate-scal- able models, with the input parame- ters for the substrate properly defined,
20、 faithfully reproduces the measurement data across the fre- quency range.There is also a curve in the figure that is generated using the substrate scalable models, but with the substrate height input parameter set to 24 mils; these results corre- spond to what might be obtained with a fairly robust
21、equivalent circuit topology extracted using measure- ment data from a substrate differing from the application substrate. The shift in the frequency response is comparable to that seen previously in Figure 1. The last curve in the figure is obtained by replacing the accurate capacitor models with th
22、eir simple LC counterparts. While the simple topology provided very accurate S- parameter representation for the series 2-port configuration, the same models used in the dual shunt config- uration provide completely miss the resonance near 6 GHz. Chip inductors exhibit substrate- dependent behavior
23、that is similar to that of capacitors,although the inductors present a somewhat more complicated modeling problem at higher frequencies. In Figure 5, the measured and model S21responses for a 15 nH, 0402 chip inductor are shown for test fixtures on 5 and 31 Figure 1 Measured (dashed lines) and model
24、ed (solid lines with markers) S11response for a 4.7 pF surface mount capacitor in a series 2-port configuration. Results are shown for test fixtures on 14 mil-thick FR4 (circles) and 24 mil-thick FR4 (squares). Figure 2 Modeled S11 for a 4.7 pF surface mount capacitor on 14 mil-thick FR4 in a series
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