Clock jitter: By definition, clock jitter is the deviation of a clock edge from its ideal position in time. Simply speaking, it is the inability of a clock source to produce a clock with clean edges. As the clock edge can arrive within a range, the difference between two successive clock edges will determine the instantaneous period for that cycle. So, clock jitter is of importance while talking about timing analysis. There are many causes of jitter including PLL loop noise, power supply ripples, thermal noise, crosstalk between signals etc. Let us elaborate the concept of clock jitter with the help of an example:
A clock source (say PLL) is supposed to provide a clock of frequency 10 MHz, amounting to a clock period of 100 ns. If it was an ideal clock source, the successive rising edges would come at 0 ns, 100 ns, 200 ns, 300 ns and so on. However, since, the PLL is a non-ideal clock source, it will have some uncertainty in producing edges. It may produce edges at 0 ns, 99.9 ns, 201 ns etc. Or we can say that the clock edge may come at any time between (<ideal_time>+- jitter); i.e. 0, between 99-101 ns, between 199-201 ns etc (1 ns is jitter). However, counting over a number of cycles, average period will come out to be ~100 ns.
Figure 1 below shows the generic diagram for clock jitter:
Please note that the uncertainty in clock edge can be for both positive as well as negative edges (above example showed only for positive edges). So, there are both full cycle and half cycle jitters. By convention, clock jitter implies full cycle clock jitter.
Types of clock jitter: Clock jitter can be measured in many forms depending upon the type of application. Clock jitter can be categorized into cycle-to-cycle, period jitter and long term jitter.
Let us try to understand the difference between all the three kinds of jitter with the help of an illustrative example waveform below:
Reference:
* Understanding SYSCLK jitter
A clock source (say PLL) is supposed to provide a clock of frequency 10 MHz, amounting to a clock period of 100 ns. If it was an ideal clock source, the successive rising edges would come at 0 ns, 100 ns, 200 ns, 300 ns and so on. However, since, the PLL is a non-ideal clock source, it will have some uncertainty in producing edges. It may produce edges at 0 ns, 99.9 ns, 201 ns etc. Or we can say that the clock edge may come at any time between (<ideal_time>+- jitter); i.e. 0, between 99-101 ns, between 199-201 ns etc (1 ns is jitter). However, counting over a number of cycles, average period will come out to be ~100 ns.
Figure 1 below shows the generic diagram for clock jitter:
Please note that the uncertainty in clock edge can be for both positive as well as negative edges (above example showed only for positive edges). So, there are both full cycle and half cycle jitters. By convention, clock jitter implies full cycle clock jitter.
Types of clock jitter: Clock jitter can be measured in many forms depending upon the type of application. Clock jitter can be categorized into cycle-to-cycle, period jitter and long term jitter.
- Cycle to cycle jitter: By definition, cycle-to-cycle jitter signifies the change in clock period accross two consecutive cycles. For instance, it will be difference in periods for 1st and 2nd cycles, difference in periods for 10th and 11th cycles etc. It has nothing to do with frequency variation over time. For instance, in figure below, the clock has drifted in frequency (from period = 10 ns to period = 1 ns), still maintaining a cycle-to-cycle jitter of 0.1 ns. In other words, if t2 and t1 are successive clock periods, then cycle_to_cycle_jitter = (t2 - t1).
- Period jitter: It is defined as the "deviation of any clock period with respect to its mean period". In other words, it is the difference between the ideal clock period and the actual clock period. Period jitter can be specified as either RMS period jitter or peak-to-peak period jitter.
- Peak-to-peak period jitter: It is defined as the jitter value measuring the difference between two consecutive edges of clock. For instance, if the ideal period of the clock was 20 ns, then for clock shown above,
- for first cycle, peak-to-peak period jitter = (20 - 20) = 0 ns
- for second cycle, peak-to-peak period jitter = (20 - 19.9) = 0.1 ns
- for last cyle, peak-to-peak period jitter = (20 - 1) = 19 ns
- RMS period jitter: RMS period jitter is simply the root-mean-square of all the peak-to-peak period jitters available.
- Long term jitter: Long term jitter is the deviation of the clock edge from its ideal position. For instance, for a clock with period 20 ns, ideally, clock edges should arrive at 20 ns, 40 ns and so on. So, if 10th edge comes at 201 ns, we will say that the long term jitter for 10th edge is 1 ns. Similarly, 1000th edge will have a long term jitter of 0.5 ns if it arrives at 20000.5 ns.
Let us try to understand the difference between all the three kinds of jitter with the help of an illustrative example waveform below:
Reference:
* Understanding SYSCLK jitter
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