IN MY OPINION
Two Sides of the DoD Coin: Budgets Slashed, UAV Market Soars

By Fred Ortiz, President
dB Control


As we embark on a new year, imminent cuts to the U.S. Department of Defense (DoD) budget are top of mind for those of us in the military electronics market. At a recent House Armed Services Committee hearing, the nation’s military chiefs cited a $600 billion defense cut as “catastrophic to the military” and having a “severe and irreversible impact.”

Read More...
FROM WHERE WE SIT

By Bob Pinato, Owner, ICCS, LLC.

LightSquared:
The Show’s Over
…Or Should Be
By Barry Manz

There are a lot of very technically astute people at the Federal Communications Commission. Many have decades of experience at every level of RF and microwave technology. How then might LightSquared’s proposal for a satellite/terrestrial LTE network have ever gotten past its first hurdle? Even a cursory inspection of the plan, in which the company's network would operate extremely close to GPS frequencies at L-band, makes interference to GPS devices almost a certainty. Read More...


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April 2007

Making Monte Carlo Simulations Viable
within an RFIC Design Flow

By Andy Howard, Thomas Miller, Richard Lazansky, Agilent EEsof EDA

We have developed a technique for running Monte Carlo simulations on the extracted views of RFIC circuits that make these simulations possible in a very reasonable length of time. The technique is based on the combination of three things: 1) numerous incremental improvements to harmonic balance that have improved its speed and capacity, 2) a Monte Carlo analysis technique that speeds up these simulations, and 3) the use of multiple CPUs in parallel. The application of this technique shows designers the variability of their circuits and enables them to achieve high-yield designs much more quickly than without applying statistical simulation.

Index Terms: DFM, Monte Carlo methods, RFIC, power amplifiers, simulation.

Introduction
The simulation of RFIC circuits is often very time consuming, especially when using time-domain based simulators and when simulating extracted views that include 100s of thousands or possibly millions of parasitic elements. Simulating such circuits, even with nominal model parameters, can require so much time that most designers would not even consider running Monte Carlo simulations of their extracted views. However, the failure to carry out such simulations can be very expensive, as designers end up having only a limited understanding of the yield they will obtain in production. Quite likely, the yield will be such that a re-spin will be necessary, incurring additional mask costs as well as lost market opportunity.

This paper shows simulation statistics and results from the extracted view of a power amplifier from a wireless LAN transceiver reference design [1]. (This design is based on an actually-fabricated design that was modified from using an actual foundry PDK (Process Design Kit) to instead use a generic PDK. The generic PDK is similar in complexity to an actual foundry PDK, but the model parameters have been changed to prevent the unauthorized disclosure of a real foundry’s IP. The use of this generic PDK enables us to share freely with our customers the design database and simulation results). Also included is a discussion of what we have done to speed up these Monte Carlo simulations.

II. Simulation Results
Using Harmonic Balance

We used GoldenGate Monte Carlo analysis to simulate the extracted view of the power amplifier cell. The extracted view had slightly more than 250,000 parasitic elements, including resistors, capacitors and mutual inductors, and 464 nonlinear devices. A single, non-Monte Carlo simulation of this extracted view required 4 minutes and 57 seconds on a 3.4 GHz Linux PC. This is a remarkably short simulation time, given the complexity of the circuit, and is the result of numerous, incremental improvements to our harmonic balance engine in recent years. It is this fundamental simulation speed and capacity that now makes possible the Monte Carlo simulations described here. The PDK had process and mismatch statistical variables defined in the model files. A 100-iteration Monte Carlo simulation using only the process variables required 3 hours and 24 minutes on the same PC. This is less than half of the 8 hours and 15 minutes (100 times the non-Monte Carlo simulation time) that would be required if there were no algorithm applied to speed up Monte Carlo iterations after the initial one.

The algorithm used to speed up Monte Carlo iterations after the first one makes use of the fact that the circuit’s response does not change much from one Monte Carlo iteration to the next. Because of this, and since we are running harmonic balance, which solves for the steady-state solution, the solution of the circuit at Monte Carlo iteration N may use the solution at iteration N-1 as an initial guess and thus, converges very quickly. This is in direct contrast to time-domain simulators that do not solve for the steady state solution directly and require that the simulation start from time=0 with each Monte Carlo iteration.

Each Monte Carlo iteration, using harmonic balance, had two input power levels, one in the linear region at -30 dBm, and one near the 1-dB gain compression region at -1 dBm.

Figure 1 shows the variation in the small-signal gain of the extracted view of the power amplifier. It clearly shows that there is a significant variation in the gain and that if, for example, a specification of 22 dB were required, there would be significant yield loss.

Figure 2 shows the variation in the output power of the power amplifier when the input power is -1 dBm. It indicates that if an output power of 19 dBm is sufficient for this application, the yield should be quite high. If an output power of 21 dBm or more is required, then the yield loss might make it worthwhile to modify the design.

III. Speeding Up Monte Carlo Simulations by Using Parallel CPUs
Monte Carlo simulations may be sped up greatly by running them in parallel on different machines or by using different CPUs on a single machine.

When running a parallel Monte Carlo simulation, a “sentinel” simulation is done to derive a “start from” condition. With enough processors, it is possible for the parallel Monte Carlo simulation time to approach twice the time required for the initial Monte Carlo iteration. i.e., a 200 iteration Monte Carlo run can be done in less than twice a single nominal simulation. This is not very practical, but running 200 iterations on 20 processors is. A rule of thumb for the time required to run a parallel Monte Carlo simulation is 1.5 (n/p)x where n is the number of Monte Carlo iterations, p is the number of processors, and x is the time required for the first Monte Carlo iteration.

This same 100-iteration Monte Carlo simulation of the PA’s extracted view was repeated on an LSF (Load Sharing Facility from Platform™ [2]) cluster of 5 medium-capability CPUs. This required just over 1 hour. (With PCs that have multiple CPUs becoming more common, another option is to run a parallel Monte Carlo simulation on such a PC, which would not require the use of LSF).

Using this technique, it is possible to get statistical information on the performance of your circuit, even if it is the extracted view, in a very reasonable amount of time. Assuming the statistical process information is accurate, this gives you the information you need to understand what your circuit’s variability and yield will be in manufacturing, and helps you determine whether modifications to the design would be worthwhile.

Figure 3 shows graphically the speedup in simulation time due to the application of this technique. Line 1 would be the amount of time required to run the Monte Carlo simulations if each iteration had to start over from scratch. Line 2 shows the simulation time achieved on a single, fast CPU when the initial Monte Carlo iteration is used as an initial guess for all subsequent iterations. Figure 3 shows the simulation time when 5 medium speed CPUs are used in parallel. In Figure 2, “A” is the speedup due to the fast Monte Carlo algorithm, and “B” is the speedup due to running the Monte Carlo iterations in parallel. This secondary speedup will vary with the number of CPUs used as well as their speed.

IV. Simulation Results Using Fast Envelope Transient
It is also possible to use the Fast Envelope Transient analysis technique [3] to simulate the modulated output power and spectrum of the extracted view of the same PA driven by a WLAN input signal. This simulation makes use of a source that is able to read arbitrary I and Q time-domain data from a file, enabling designers to determine the performance of their designs with real, modulated signals. They no longer have to rely on performance estimates derived from one- or two-tone simulations.

Figure 4 shows the output spectra with a WLAN input signal centered at 2.45 GHz, with input power at -10 dBm and at 0 dBm, for the nominal model parameters.

Each simulation of the extracted view of the PA using Fast Envelope Transient required about 14 minutes for a single input power level of -2 dBm. Therefore, 100 Monte Carlo iterations using Fast Envelope would require about 24 hours without running them in parallel. Unfortunately, when running Fast Envelope Transient with Monte Carlo, the simulator is unable to reuse the solution from the initial Monte Carlo iteration. Using multiple CPUs in parallel is certainly capable of speeding this up to be less than an overnight simulation.

V. Conclusion
With recent advances in simulator speed and capacity as well as the ability to use parallel CPUs, it is now possible to obtain statistical information on even very large RFIC blocks, including extracted parasitics. These simulations would have been completely beyond consideration just a few years ago. Using the techniques described here, designers are now able to understand the variability of their designs before they are fabricated. The Monte Carlo simulations described here should now be a standard part of any RFIC design flow.

Ackowledgement
The authors wish to acknowledge the assistance and support of the GoldenGate team.

References
[1] A. Howard, “An innovative approach to faster RFIC transmitter design,” http://www.wirelessdesignmag.com/0818_2005.html
[2] http://www.platform.com
[3] E. Ngoya, R. Larcheveque, “Envelop transient analysis: a new method for the transient and steady state analysis of microwave communication circuits and systems,” IEEE MTT Symposium Digest, pp. 1365-1368, 1996.
[4] V. Veremey, “Simulation and design verification for fully integrated radio frequency (RF) transceivers, problems and solutions,” 2006 IEEE Int. Conf. on Mathematical Methods in Electromagnetic Theory, pp. 258-263, June 26-29, 2006.

Agilent EEsof EDA
www.agilent.com
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