The invention relates to the recovery of clock signals for a TDM output from packets of TDM data which have been transmitted over a packet network.
TDM links are synchronous circuits, with a constant bit rate governed by the service clock fservice. With a packet network the connection between the ingress and egress frequency is broken, since packets are discontinuous in time. From
The relevant standards on circuit emulation services over ATM, ITU standard I.363.1 and ATM Forum standard af-vtoa-0078 refer to the concept of adaptive clock recovery in general terms.
According to the invention there is provided a method of recovering a clock signal, and a clock recovery system, as set out in the accompanying claims.
Embodiments of the invention will now be more particularly described, by way of example only, with reference to the accompanying drawings, in which:
In
The TDM output at the destination is isochronous and determined by fregen. This is provided by the Digitally Controlled Oscillator (DCO) (22) in
Thus the optimal PDV Buffer depth depends upon network conditions and application. The clock recovery method described here allows the buffer depth to be varied independently of the clock recovery mechanism. This allows the clock recovery to stabilise prior to setting up the PDV Buffer, and allows the buffer to be changed during operation to match any underlying shift in network characteristics.
When a packet arrives at the Packet Input (10) it is placed into a PDV Buffer (12) in a Queue (14). It also has its timestamp extracted (11) and passed to a Differencer (16). The Remote timestamp is determined at the source device when the packet is created, by counting periods of the source TDM clock fservice shown in
The Differencer (16) subtracts the Remote Timestamp from the Local Timestamp to obtain the Transit Time.
Transit Time(n)=Local Timestamp(n)−Remote Timestamp(n) Equation (1)
It should be noted that because the Local and Remote clock frequencies and initial counts are not initially synchronised with respect to each other, the quantity “Transit Time” in Equation 1 does not represent the actual time that the packet has taken to travel between the source and destination but is instead a measure of the difference between counts of the bit clock cycles of the two clocks.
Hence, given an ideal fixed delay packet network, the Transit Time value will decrease if fservice exceeds fregen, will increase if fregen exceeds fservice, and will remain constant if the frequencies are identical. In one embodiment of the invention, the counter 30 used to determine the local timestamp is initialised to the first received value of the remote timestamp, setting the initial value of transit time to zero.
For each received packet (assuming no lost packets), the Remote Timestamp will increase by a fixed amount which represents the number of bit clock cycles at the source that have elapsed since the previous packet i.e. the number of bits contained in the packet payload.
This system is robust in the presence of lost packets because the remote and local timestamps of the next packet received following the lost packet(s) are unaffected by the loss. The lost packets merely represent a short term loss of resolution in the measurement. In a typical system there will be thousands of packets per second so that a packet loss rate which is at the maximum likely to occur (i.e. a few percent) will have a negligible effect on the algorithm.
The Timestamps are counts (rather than actual times) that can be thought of as the phase of the clock.
So Equation (1) above can be represented as:
Φ(n)=θ2(n)−θ1(n)
An indication of the frequency difference, can be obtained:
Δf may be used by a Clock Control Algorithm (20) to adjust the Local Clock frequency.
With a real network the Transit Time, Φ(n), fluctuates due to the burst nature of the incoming packet stream. This causes fluctuations in the recovered clock. Therefore a filter function (24) is provided, which provides the following benefits:
For example, the filter (24) may be a first order low pass filter with the following difference equation that is simple to implement in hardware without requiring any dividers or multipliers:
Φav(n)=Φav(n−1)+(Φ(n)−Φav(n−1))/2P Equation (2)
The Clock Control Algorithm (20) can read Φav at a fixed interval, to obtain
ΔΦav(m)=Φav(m)−Φav(m−1)
It can be shown that
Φav(m)=θ2 av(m)−θ1 av(m)
Therefore
The Clock Control Algorithm (20) will read Φav and determine the correction required to converge the Local clock to the Remote clock, and write the required Frequency to a DCO (22).
A simple first order Clock Control Algorithm is given by the following difference equation:
F(m)=F(m−1)+β(ΔΦav(m)/Δt)
The effect of this Clock Control Algorithm is to limit the frequency difference between the remote and local clocks, by correcting the DCO frequency in response a change in the filtered value of transit time, ΔΦav(m). The constant term β determines the time constant of this correction. It is selected to track long term drift in the remote clock frequency, fservice, but reject short term variation due to packet delay variations.
An enhanced Clock Control Algorithm is given by the following equation:
F(m)=F(m−1)+β(ΔΦav(m)/Δt)+γ((Φav(m)−K)/Δt)
The difference between this equation and the simple Clock Control Algorithm is the addition of the term γ((Φav(m)−K)/Δt). This term tends to keep the filtered value of the transit time Φav(m) to a centre value K, by correcting the DCO frequency when Φav(m) drifts away from the centre value. This has the effect of controlling phase shift between the remote and local clocks. Since the initial value of transit time Φ(1) is normally set to zero, the value of K used is also normally set to zero.
The constant term γ determines the time constant of this correction. As with the β term, this is selected to track long term drift in the remote clock frequency but reject short term variation due to packet delay variations.
A PDV Depth Control Algorithm (26) makes relatively infrequent adjustments to the PDV Buffer (12) (by adding or removing packets to or from the buffer) which may be based on:
The Minimum & Maximum depth values are reset to the current Queue Depth each time they are read by the PDV Buffer Depth Control Algorithm (26), and are then adjusted whenever the Packet Queue Depth is altered.
Alternative Filter algorithms may be used.
Alternative Clock Control Algorithms may be used e.g. 2nd and higher order, fuzzy logic, neural networks, and self-tuning algorithms that vary parameters such as the time constant or Clock Control Interval over time.
An Internal or External CPU May be Used for the Clock Control & Depth Control Algorithms
Fractions of a bit, byte, frame or packet counts may be used as the Timestamp units instead of bits.
The method as described makes use of all the data packets. It is also possible to use a subset of the packets, or to use special timing packets.
It would be possible to implement the method without remote timestamps where packets are of a consistent payload size, provided a sequence number is available in the packets transmitted from the source to the destination. The remote timestamp can be reconstructed at the destination by multiplying the sequence number by the size of the TDM payload. As mentioned above, the size may be expressed in fractions of a bit, bits, bytes, frames or packets. The use of a sequence number applied by the source device ensures that the timestamp calculation is not corrupted by lost or out-of-sequence packets.
The method has application in timing recovery over packet based systems or other asynchronous systems. A typical application of the method described above is in emulation of TDM (time division multiplexed) circuits across a packet network, such as Ethernet, ATM or IP. Circuit emulation may be used to support the provision of leased line services to customers using legacy TDM equipment. For example,
The clock recovery method described above provides the following advantages:
It is also possible to exclude late packets from the Transit Time calculations, which may improve performance. Such packets may artificially increase the Transit Time, causing the recovered clock to appear as though it is running too fast.
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