The RF/IF Section
The application of a linear PA in Node B design should be considered. The downlink signal has QPSK modulation and so has greater amplitude variation than the uplink HPSK. Accordingly, greater linearity is required. There is also the issue of a wideband (multichannel) versus a narrowband (single-channel) approach.
In the Node B we have the option of using 12 separate RF transmitters for the 12 channels and combining their outputs at high power prior to the antenna feed, or, we can create a multichannel signal at baseband (or IF) and pass the composite signal through one high dynamic range, high linearity, high power amplifier. There is a large amount of information, analysis, discussion, and speculation of the benefits of one approach or the other, so we can confine ourselves to a review of linearizing options. Envelope Elimination and Restoration (EER) and Cartesian approaches were introduced in Chapter 3, so we will consider briefly other alternatives. Linearization methods fall broadly into two categories: Those that use a feedback correction loop operating at the modulation rate. Those that use a feedback correction process to update a feed-forward correction process, operating at a slower than modulation rate. The former method is not particularly well suited to the wide modulation bandwidth of 3G (5 MHz for a single channel and up to 60 MHz for a multicarrier Node B). Whilst it is relatively simple to extract the envelope from the input RF signal and limit the signal to give a constant envelope drive, there is some advantage to implementing this polar split at the signal generation stage within the DSP. In particular, it is highly likely that the transfer function through the envelope amplifier and bias/supply modulation process will be nonlinear, and that the drive envelope function will need to be predistorted to compensate for this error. The predistortion factors can be held in a lookup table within the DSP, for example, and updated if necessary by some slow feedback loop from the transmitter output. The EER approach can yield modest improvements in linearity for quite good efficiency (provided the envelope modulation amplifier efficiency is good). The modulation envelope bandwidth for W-CDMA is, however, quite large (approximately 5 × 5 MHz to include key harmonics), and the efficiency of switched mode modulation amplifiers falls off quite quickly at high switching rates. Another method to be considered is RF synthesis. A synthesis engine converts the I and Q (Cartesian) representation of the modulation waveform into two frequency and phase modulated components, the vector sum of which is identical to the source signal (see Figure 11.9). Amplification of these two constant envelope waveforms is performed using Class C or Class F/S switching amplifiers for maximum efficiency, and the outputs are combined to give the composite high-power RF synthesized waveform. One of the key challenges with RF synthesis is the combination of these two high-power FM signals without losing much of the power in the combiner process. The vector diagram in Figure 11.10 shows how the output signal is synthesized from the summation of the two constant envelope rotating vectors. Full output power occurs when the two vectors are in phase. Minimum output power is synthesized when the two vectors are 180 degrees out of phase. Using a DSP to generate the two constant envelope phase modulated components is quite feasible, since the algorithm is simple. The processing rate, however, must be very high to accommodate the bandwidth expansion of the nonlinear function involved, and the sample rate of the ADCs must also accommodate the bandwidth expansion of the FM modulated outputs. These high sampling rates and the corresponding high power consumption of the DSP and ADC components means that this approach is only feasible for nonportable applications at the present time.
Alarge number of amplifier linearization solutions are based on predistortion of the signal driving the amplifier in an attempt to match the nonlinear transfer characteristic of the amplifier with an inverse characteristic in the predistortion process. The challenge with predistortion is to be able to realize a predistortion element that is a good match to the inverse of the amplifier distortion—that is, low cost and low power in its implementation—and that can, if necessary, be adapted to track changes in the amplifier response with time, temperature, voltage, device, operating frequency, operating power point, and Voltage Standing Wave Ratio (VSWR). For complex envelope modulation formats such as multicarrier W-CDMA, the envelope excursions of the composite waveform will cause the amplifier to operate over its full output range. This means that a predistorter element must also match this characteristic over a wide range of input levels if high levels of linearity are to be achieved. With a typical superhet design of transmitter, there are three locations where predistortion can be implemented. The options are shown in Figure 11.11. An RF solution is attractive, since it is likely to be small and does not require modification of the remainder of the transmit stages. An IF solution is likely to make fabrication of an adaptive predistortion element more practical. A baseband DSP based solution will give ultimate flexibility in implementation, but is likely to take a significant amount of processor cycles and hence consume most power. One of the simplest RF predistorters to implement is a third-order predistorter. Recognizing that much of the distortion in an amplifier is generated by third-order nonlinear effects, a circuit that creates third-order distortion—for example, a pair of multipliers—can be used to generate this type of distortion but in antiphase. When summed with the drive to the amplifier, significant reduction in the third-order products from the amplifier output can be achieved. Of course, good performance relies on close matching to the gain and phase of the third-order distortion for a particular device, and without some form of feedback control of these parameters, only limited correction is possible over a spread of devices and operating conditions.
It would be very simple to construct an open-loop DSP-based predistorter using a lookup table; however, for most applications, the characteristics of the transmitter device changes so much with operating point that some form of updating of the predistortion function is needed. As soon as an adaptive control process is introduced, ADC components are needed, additional DSP processing used, reliable and rapid convergence control algorithms must be identified, and the whole process becomes quite complicated. Within a DSP, it is possible to create any predistortion characteristic required and rapidly update the transfer function to follow changes in the amplifier device response. As the cost and power consumption of DSP engines continues to fall and the processing power increases, the digital baseband predistortion solution becomes more and more attractive—first for Node B use but also for portable use. There are two main options for updating a predistortion lookup table: using power indexing, which involves a one-dimensional lookup table, or Cartesian (I/Q) indexing, giving rise to a two-dimensional lookup table. Power indexing will result in a smaller overall table size and faster adaptation time, since the number of elements to update is smaller. It does not, however, correct AMPM distortion, which means that only limited linearization is possible. I/Q indexing will provide correction for both AM-AM and AM-PM distortion and so give optimum results, but the tables are large and adaptation time slow. For wideband multicarrier signals it is necessary for the lookup table to have a frequency-dependant element to accommodate frequency-dependent distortion through the amplifier chain. This can give rise to three-dimensional tables. In summary, baseband digital predistortion is the most versatile form of predistortion and will become more widely used as the cost and power consumption of DSP falls. Because of the slow adaptation time for a lookup table predistorter, it is not possible to correct for the memory effect in high-power amplifiers, and so this will limit the gain for multicarrier wideband applications. Correct choice of lookup table indexing will give faster adaptation rates and smaller table size; however, frequency dependent effects in the amplifier cannot be ignored. An alternative to using a lookup table is to synthesize in real time the predistorter function, much like the third-, fifth-, and seventh-order elements suggested for RF predistortion. This shifts the emphasis from lookup table size to processor cycles, which may be advantageous in some cases. The final linearization method to be considered is the RF feed-forward correction system. This technique is used widely for the current generation of highly linear multicarrier amplifiers designs in use today, and there are many algorithm devices for correcting the parameters in the feed-forward control loops. More recently, combinations of feed forward and predistortion have appeared in an attempt to increase amplifier efficiency by shifting more of the emphasis on pre-correction rather than post-correction of distortion. Afeed-forward amplifier operates by subtracting a low-level undistorted version of the input signal from the output of the main power amplifier (top path) to yield an error signal that predominantly consists of the distortion elements generated within the amplifier. This distortion signal itself is amplified and then added in antiphase to the main amplifier output in an attempt to cancel out the distortion components. Very careful alignment of the gain and phase of the signals within a feed-forward linearization system is needed to ensure correct cancellation of the key signals at the input to the error amplifier and the final output of the main amplifier. This alignment involves both pure delay elements to offset delays through the active components, as well as independently controlled gain and phase blocks. The delay elements in particular must be carefully designed, since they introduce loss in the main amplifier path, which directly affects the efficiency of the solution. Adaptation of the gain and phase elements requires a real-time measurement of the amplifier distortion and suitable processing to generate the correct weighting signals. Most feed-forward amplifiers now use DSP for this task. Where very high levels of linearity are needed, it is possible to add further control loops around the main amplifier. Each subsequent control loop attempts to correct for the residual distortion from the previous control loop, with the result that very high levels of linearity are possible but at the expense of power-added efficiency through the amplifier. Feed-forward control requirements are shown in Figure 11.12. In summary, feed-forward amplifiers can deliver very high levels of linearity over wide operating bandwidth and can operate as RF-in, RF-out devices, making them attractive standalone solutions. Their main drawback is the relatively poor efficiency. Many new multicarrier amplifier solutions are utilizing predistortion correction techniques to try and reduce the load on the feed-forward correction process so that it can operate in a single-loop mode with good main amplifier efficiency. The poor efficiency makes feed forward an unlikely candidate for handset applications; however, since these tend to operate only in single-carrier mode, predistortion techniques alone are likely to give sufficient gain. 255
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