This invention relates generally to feedback loops and more specifically to feedback loops having adjustable bandwidth.
Radio communication devices transmit radio frequency (RF) communication signals using an antenna. The transmitter of a radio communication device includes a power amplifier to amplify the communication signals before they are coupled to the antenna. For portable radio communication devices that are powered by a battery, operating the power amplifier at high efficiency is important to allow the communication device to operate for long periods of time. However, when most RF power amplifiers are operated in their most efficient manner, they provide non-linear amplification. This means that a change in the amplitude of the signal sent into the power amplifier results in a non-proportional change in the amplitude of the signal out of the amplifier. For constant envelope radio frequency communication techniques such as frequency modulation (FM) this is not a problem but for other modulation techniques such as quadrature amplitude modulation (QAM) non-linearity in the output of the power amplifier output is not acceptable.
One method for linearizing the output of a power amplifier is to use a Cartesian feedback loop such as the one shown in
Cartesian feedback loops can be characterized by a number of different types of frequency responses. The forward frequency response, a(jω), is the frequency response of the forward path of the feedback loop and the feedback frequency response, b(jω), is the frequency response of the feedback path of the feedback loop. The loop frequency response, a(jω)*b(jω), is the product of the forward and feedback frequency responses.
A Cartesian feedback loop can also characterized by its loop bandwidth, phase margin and gain margin. Loop bandwidth 825 is defined as the frequency at which the gain response 805 of the loop frequency response equals 0 dB. Generally, in a feedback loop at frequencies less than the loop bandwidth, the magnitude of the forward frequency response |a(jω)| is much greater than the magnitude of the feedback frequency response |b(jω)|. Phase margin 830 is defined as 180 degrees minus the absolute value of the phase response 809 of the loop frequency response at the frequency where the loop gain is 0 dB. Gain margin 835 is defined as the negative of the gain response 805 of the loop frequency response at the frequency where the phase response 809 is −180 degrees.
One important consideration of Cartesian feedback loop design is stability. Generally, there are two criteria for stability of a Cartesian feedback loop. First, the gain margin must be greater than 0 dB. Secondly, the phase margin must be positive. A more detailed discussion of stability of Cartesian feedback loops can be found in “The Design of CMOS Radio Frequency Integrated Circuits” by Thomas Lee, Cambridge University Press, 1998. Another important consideration of Cartesian feedback loop design is noise performance. Generally, noise performance of Cartesian feedback loops can be improved by keeping the loop bandwidth small. Of course, the loop bandwidth must still be made large enough to pass the communication signal being transmitted. A more detailed discussion of noise considerations in Cartesian feedback loops can be found in “Noise Performance of a Cartesian Loop Transmitter” by Peter B. Kennington, Ross J. Wilkinson and Kieran J. Parsons as published in the IEEE Transactions on Vehicular Technology, Vol. 46, No. 2, May 1997.
The loop bandwidth, phase margin, gain margin and maximum loop gain are functions of the loop filter and gain of the amplifiers in the Cartesian feedback loop. The components of the feedback loop are chosen to make the loop bandwidth large enough to pass the communication signal but small enough to attenuate noise while maintaining stability and providing a large maximum loop gain.
Oftentimes, the components of the Cartesian feedback loop except for the power amplifier and large capacitors associated with the loop filter are implemented in an integrated circuit. Generally, the implementation of the feedback loop in an integrated circuit allows the size and cost of the radio communication device to be reduced relative to circuit designs not employing an integrated circuit. Nevertheless, while it is relatively inexpensive to produce an integrated circuit once it has been designed, the design of an integrated circuit containing a Cartesian feedback loop is a time consuming and expensive process. Also, the cost of producing an integrated circuit is in general inversely proportional to the volume of the integrated circuit produced. Hence it is desirable to use a particular integrated circuit in as many radios as possible to reduce the cost of the integrated circuit by increasing the number produced.
There are many different types of radio communication devices in use today. These types include for example, global system for mobile communication (GSM) radios, code division multiple access (CDMA) radios, IS136 radios, integrated dispatch enhanced network (IDEN) radios and terrestrial trunked radio (TETRA). Generally, each of these different types of radios requires a different loop bandwidth and hence a different design for the Cartesian feedback loop. Dual mode radio communication devices that can function as multiple types of radio communication devices are becoming more common. For example, one radio communication device may function as both a GSM and an IDEN radio communication device. It would be desirable to implement Cartesian feedback loops in such radio communication devices without the need for additional parts.
The foregoing and other advantages of the invention will become apparent upon reading the following detailed description and upon reference to the drawings in which:
The following describes a feedback loop that has an adjustable frequency response. The adjustable frequency response is implemented by placing elements in the forward path of the feedback loop to implement an adjustable pole and zero in the loop frequency response of the feedback loop. The adjustable pole and zero can be used to adjust the frequency response of the feedback loop by moving the pole and zero location in the loop frequency response.
The Cartesian feedback loop 200 is referred to as Cartesian because it operates on a complex input signal. The forward path of the Cartesian feedback loop 200 contains an in-phase signal path 202 and a quadrature signal path 203. The signals in these two paths undergo parallel operations until they are added together at the summer 229. In the in-phase signal path 202, first, the in-phase component of the signal from the feedback path, Sfi(t), is subtracted from the in-phase component of the input signal, S1(t), at the summer 205. The signal out of the summer 205 is then sent into the first interface circuit 208. In one embodiment of the present invention the first interface circuit 208 amplifies the signal from the summer 205. It will be appreciated that in other embodiments the first interface circuit 208 may perform other functions. The signal out of the first interface circuit 208 is then sent into the adjustable zero element 212. The adjustable zero element 212 along with the adjustable pole element 220 provides a means for changing the frequency response of the feedback loop so that the bandwidth of the loop can be changed in a manner that retains loop stability.
Returning to
Returning again to
The radio frequency coupler 250 retrieves a portion of the output signal So(t) of the Cartesian feedback loop. The signal from the radio frequency coupler 250, Sc(t), is fed to two mixers 252, 253 to change the signal from a radio frequency signal to a baseband signal with in-phase and quadrature components. This is accomplished by multiplying the signal Sc(t) by a phase adjusted version of the sinusoidal signal from the oscillator 227. The sinusoidal signal from the oscillator 227 is sent into a phase adjustment circuit 258. The phase adjustment circuit 258 shifts the phase of the sinusoidal signal to match the phase of the signal from the radio frequency coupler 250, Sc(t). The phase adjusted sinusoidal signal is then directly sent to one of the mixers 252 and sent to the other mixer 253 via a 90 degree phase adjustment circuit 256. The mixers 252, 253 output a feedback signal that is a baseband version of the signal from the radio frequency coupler 250. The feedback signal is a complex signal consisting of two components: an in-phase component, Sfi(t), and a quadrature component Sfq(t). These signals are subtracted from the in-phase and quadrature components of the input signal Si(t), Sq(t) by the summers 205, 206.
One way of describing the operation of a circuit is by use of a frequency response plot. A frequency response plot or transfer function shows how the ratio of the output signal magnitude to input signal magnitude varies as a function of frequency as well as the phase relationship between the output signal and input signal as a function of frequency. There are two kinds of frequency responses that are commonly used to characterize feedback loops: a loop frequency response and a closed loop frequency response. The loop frequency response is the frequency response of the elements in both the feedback and forward paths of the feedback loop. The closed loop frequency response is the transfer function between the input signal and output signal of the feedback loop. The closed loop frequency response shows how an input signal is affected by the feedback loop and is often referred to simply as the frequency response of the feedback loop. As is well known, the frequency response of a circuit is in a large part determined by the locations of the poles and zeros of the circuit in frequency. A pole causes a 20 dB per decade decrease in the slope of the frequency response curve and a zero causes a 20 dB per decade increase in the slope of the frequency response when the frequency response is plotted on a logarithmic frequency scale. A decade of frequency refers to a change in frequency by a factor of ten.
The adjustable pole elements 220, 221 and adjustable zero elements 212, 213 of the Cartesian feedback loop 200 are used to change the locations of a pole and zero in the loop frequency response of the Cartesian feedback loop 200. The changing of the pole and zero locations can be done, for example, to change the closed loop bandwidth to allow a different bandwidth input signal, to adjust the stability properties of the feedback loop by changing the gain margin and/or phase margin, or to change the noise performance of the loop. Although there are two adjustable pole elements 220, 221 it should be noted that there is only one adjustable pole in the loop frequency response of the Cartesian feedback loop 200. This is because each of the two adjustable pole elements 220, 221 acts on one component of a complex signal (i.e. either the in-phase or quadrature signal path). The two adjustable pole elements 220, 221 switch in identical resistors 405-409 so that that both signal paths 202, 203 are affected in the same way. Similarly, the two adjustable zero elements 212, 213 place only one adjustable zero in the loop frequency response of the Cartesian feedback loop 200. The adjustable amplifier 305 is set to provide the same amount of gain in both of the adjustable zero elements 212, 213.
Each of the four curves 505-508 represents the loop frequency response of the Cartesian feedback loop 200 with different locations of the adjustable poles and zeros. The locations of the adjustable poles and zeros are determined by the adjustable pole 220, 221 and adjustable zero 212, 213 elements. The first pole 520-523 of each of the curves is at the same location in frequency since it is not adjustable. The location of the first pole is determined by the low pass filter 310 of
According to one embodiment of the present invention, substantially all of the elements of the Cartesian feedback loop 200 of
As will be appreciated by those skilled in the art, many variations of the Cartesian feedback loop 200 exist that are within the spirit and scope of the present invention. For example, the order of the elements in the forward path such as the first interface circuit, 208, 209, adjustable zero elements 212, 213, second interface circuit 216, 217, adjustable pole elements 220, 221 and mixers 224, 225 can be changed. The first interface circuits 208, 209 and second interface circuits 216, 217 can perform other functions than those listed. The adjustable pole 220, 221 circuit can be implemented in ways other than the circuit shown in
As will be appreciated, feedback loops can be used in a wide variety of circuits other than Cartesian feedback loops for use in radio transmitters. By way of example and not by way of limitation, feedback loops can be used in amplifiers, oscillators, phase lock loops, feedback demodulators and numerous types of control systems. The utility of these feedback loops would be enhanced by having an adjustable closed loop frequency response bandwidth. Hence alternate embodiments of the present invention include feedback loops adapted for these purposes.
The present invention thereby provides a means for the frequency response of feedback circuits to be adjusted. This allows the circuits to be used in a wider variety of situations. The adjustment of the frequency response is accomplished by inclusion of adjustable pole and/or zero elements in the closed loop frequency response of the feedback loop.
The present invention may be embodied in other specific forms without departing from its spirit or essential characteristics. The described embodiments are to be considered in all respects only as illustrative and not restrictive. The scope of the invention is, therefore, indicated by the appended claims rather than by the foregoing description. All changes that come within the meaning and range of equivalency of the claims are to be embraced within their scope.
Number | Name | Date | Kind |
---|---|---|---|
5041793 | Gailus | Aug 1991 | A |
5066923 | Gailus et al. | Nov 1991 | A |
5173649 | Wise | Dec 1992 | A |
5287556 | Cahill | Feb 1994 | A |
5420536 | Faulkner et al. | May 1995 | A |
5467055 | Wray et al. | Nov 1995 | A |
5508570 | Laber et al. | Apr 1996 | A |
5551070 | Skarby et al. | Aug 1996 | A |
5574922 | James | Nov 1996 | A |
5574992 | Cygan et al. | Nov 1996 | A |
5613226 | Kanami | Mar 1997 | A |
5648718 | Edwards | Jul 1997 | A |
5675286 | Baker et al. | Oct 1997 | A |
5722056 | Horowitz et al. | Feb 1998 | A |
5894496 | Jones | Apr 1999 | A |
5933767 | Leizerovich et al. | Aug 1999 | A |
6275685 | Wessel et al. | Aug 2001 | B1 |
6304156 | Ishizaki et al. | Oct 2001 | B1 |
6556083 | Kadanka | Apr 2003 | B2 |
6859097 | Chandler | Feb 2005 | B2 |
6947712 | Sun et al. | Sep 2005 | B2 |
7016654 | Bugeja | Mar 2006 | B1 |
7187911 | Arayashiki et al. | Mar 2007 | B2 |
7248842 | Takano et al. | Jul 2007 | B2 |
7502594 | Ginggen et al. | Mar 2009 | B2 |
20040100330 | Chandler | May 2004 | A1 |
20050265136 | Wu | Dec 2005 | A1 |
20060119444 | Horan | Jun 2006 | A1 |
20060217086 | Mekechuk et al. | Sep 2006 | A1 |
20080157874 | Lin | Jul 2008 | A1 |
20090042521 | Otaka et al. | Feb 2009 | A1 |
20100283538 | Zanchi et al. | Nov 2010 | A1 |
20110227642 | Hoyerby et al. | Sep 2011 | A1 |
Number | Date | Country |
---|---|---|
WO 0189081 | Nov 2001 | WO |
Number | Date | Country | |
---|---|---|---|
20030038675 A1 | Feb 2003 | US |