Clocking technique for reducing sampling noise in an...

Coded data generation or conversion – Analog to or from digital conversion – Analog to digital conversion

Reexamination Certificate

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C341S118000

Reexamination Certificate

active

06232905

ABSTRACT:

BACKGROUND OF THE INVENTION
1. Field of the Invention
The present invention relates to improving the operation of analog-to-digital converters (“ADCs”). More specifically, it relates to the removal of clock noise from the sampling process, thereby improving the resolution of the ADC.
2. Description of the Related Art
When digital processing hardware receives an analog signal, it first digitizes the analog signal with an analog-to-digital converter (ADC). After the signal has been digitized, it may be forwarded to downstream digital processing circuitry for further analysis and/or manipulation. Not surprisingly, in many applications, it is desirable to use an inexpensive ADC which produces high resolution digital samples at a relatively high rate.
Currently, several different types of ADCs are used in the art. This nonexclusive list includes successive approximation ADCs, dual slope integrating ADCs, and charge balancing ADCs.
Successive approximation ADCs provide a fast analog-to-digital conversion of a momentary value of the analog input signal. Generally, they work by first comparing the sampled input voltage with a voltage that is one-half the input range. If the sampled input voltage is greater, the ADC then compares the sampled input signal with three-quarters of the input range, and so on. For example, twelve such steps provides twelve-bit resolution. While these successive comparisons are taking place, the signal is frozen in a sample and hold circuit. After conversion, the resulting bytes are typically placed into either a pipeline or buffer store.
Dual slope integrating ADCs operate a bit differently. Integrating ADCs let the analog input signal charge a capacitor for a fixed period of time. The converter then measures the time required for the capacitor to fully discharge at a fixed rate. This time is a measure of the integrated input voltage.
Charge balancing ADCs simultaneously charge and discharge a capacitor. That is, a capacitor is charged with an input analog signal for a fixed period of time only to then be discharged in discrete units called charge packets. If the capacitor is charged to more than the packet size it will release a packet (i.e., through discharging). On the contrary, if the capacitor is not charged to more than the packet size, a packet will not be released. This systematic and simultaneous charging and discharging of the capacitor, which results in the release of charge packets, produces a pulse train. The input voltage is determined, and, hence, the digital signal is formed, by counting the packets released by the capacitor (i.e., the pulse train).
FIG. 1
depicts a block diagram of a successive approximation ADC similar to that currently being used on the Lucent Technologies, Inc. “1615/POMP15” digital signal processor chip. A sample and hold circuit
23
is coupled to a non-overlap generator
22
. The non-overlap generator
22
is, in turn, coupled to one stage of a rotating ones counter
10
; each stage of the counter
10
receiving clock pulses from the ADC clock ADCCLK.
An analog input signal
60
is fed into the sample and hold circuit
23
. The sample and hold circuit
23
, as is well known in the art, actually performs the reading and recording of the sampled analog signal. That is, the circuit
23
includes a capacitor which records the amplitude level of the sampled signal as a charging voltage level, during the period when the SAMPLE signal is enabled. Thereafter, the SAMPLE signal is disabled and the HOLD circuit is enabled, wherein the actual evaluation of the analog signal takes place, much like that described above for successive approximation ADCs.
The non-overlap generator
22
acts as a task manager, ensuring that the sampling function and the holding function, of the sample and hold circuit
23
, do not overlap. Thereafter, the voltage sample
59
is input to an analog-to-digital x-bit counter
56
for digitizing, where x designates the degree of resolution (e.g., 12-bit). The digitized signal is then typically stored or buffered in a parallel latch
57
until it is needed.
The resulting x-bit digital word
48
contains a weighting hierarchy, wherein d
0
is called the least significant bit because it represents the smallest weighting and d
x−1
is called the most significant bit since it represents the largest weighting.
Also depicted in
FIG. 1
is the PLL circuit
14
from which the ADC clock ADCCLK is ordinarily derived. A voltage controlled oscillator (“VCO”)
15
, running at a very high frequency VCOCLK is divided down by a factor of J within divider circuitry
16
, forming the ADC clock ADCCLK. The ADC clock is then forwarded to the rotating ones counter
10
for controlling the enabling of the SAMPLE signal, via the output of one stage of the counter
10
, and for controlling the successive approximation algorithm.
The frequency of the ADC clock ADCCLK is maintained relatively constant by the PLL circuit
14
, wherein the ADC clock ADCCLK (which is also the VCO clock/J) is further divided down by a factor of K, forming the reference clock
27
. The reference clock
27
(i.e., also equal to the VCO clock/(J)(K)) is then fed into a phase detector circuit
13
for comparison to a lower frequency oscillator clock KOSC, where the reference clock
27
is desired to be equal to KOSC. After detecting the phase difference (if any) between the oscillator clock KOSC and the reference clock
27
, the phase detector sends a voltage control signal
25
through a loop filter
14
. After having been filtered, the filtered voltage control signal
26
is sent to the VCO
15
, providing an increased, or decreased voltage, whereby the clock frequency of the VCO
15
is adjusted either up or down, or not at all. The desired result is for the VCOCLK to be maintained at a frequency level equal to KOSC×J×K.
The PLL attempts to maintain the ADC clock ADCCLK at a frequency equal to the low frequency oscillator clock frequency KOSC multiplied by a factor K, where the ADC clock ADCCLK is sufficiently faster than the low frequency KOSC to enable the ADC to efficiently carry out the successive approximation process.
Notwithstanding the efforts of the PLL circuit
14
to so regulate the ADC clock ADCCLK, noise invariably enters the system and adversely affects the regularity of the ADC clock's clock frequency ADCCLK.
One specific example of an element of noise which can easily be introduced into the PLL circuit
14
is that of thermal noise. Thermal noise is defined as kTRB, where k is Boltzmann's constant, T is the temperature, R is the circuit impedance, and B is the oscillation bandwidth; the only variable being the temperature (T). Hence, thermal noise, and its concomitant effects, increase proportionally with the temperature.
Another source of clock noise is due to the fact that ordinarily, the PLL circuit
14
is designed to operate on as low a power level as possible (e.g., the “1615/POMP15” is driven by a
38
.
4
kHz clock which is multiplied up to several tens of MHz), thus requiring very high internal impedance values at various nodes throughout the PLL circuit
14
. As is well known in the art, the higher the internal impedance of the PLL circuit
14
, the more susceptible it is to noise. The susceptibility phenomenon is exacerbated in those instances in which the PLL circuit
14
is not securely tied to ground, as in a floating configuration.
One specific manifestation of noise being introduced within the PLL circuit
14
is clock pulse “jitter.” Jitter, as it in known in the art, relates to the non-fixed frequency of the clock pulse used to drive the sampling and conversion processes; in this case, the ADC clock ADCCLK If the frequency of the ADC clock ADCCLK is not precisely fixed, it may cause serious operational problems for the ADC, reducing accuracy and resolution.
More specifically, when the ADC clock ADCCLK frequency is not fixed during the sampling process, the portion of the signal being sampled varies with the frequency, thus resulting in a tainted evaluation of the analog signal. That is, duri

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