DataView has several general-purpose analysis facilities, including
The left panel shows a whole-cell patch recording from a spinal motorneurone in the tadpole. The right panel shows a 3-D phase-plane display of the record, coloured with respect to time. Note the cycle between the yellow and green stages, where the spike failed.
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Lorentz (Poincaré) Return Map
This technique simply involves plotting the value of an item in a sequence against the value of the next item in the sequence. Typically, each item could be the peak (or trough) value of successive cycles in an oscillating system. Plots of this sort can reveal “meta”-rhythms, i.e. rhythms within rhythms like the beat frequency of mixed oscillators, and is used in investigating biological phenomena such as heart beat and respiratory or locomotory rhythms.
The left panel shows a noisy sine wave with a 25 ms cycle period. A regular event train have been generated with a 10 ms interval. This means that the events will return to approximately the same value in the data trace every 5th event (50 ms). So there will be 5 different values of Vn/Vn+1 associated with the events. These values are plotted in the right-hand panel, which is a Lorentz return map. Note that because the sine wave is noisy, the values form clusters, rather than exactly-superimposing points. Again, the colour represents the time in the data trace for each point in the plot.
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The left panel shows a waveform that develops a strong oscillation pattern (it's actually a fly singing). The right panel shows the autocorrelation of the left panel, up to a lag of 10 ms.
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Cumulative sign-correlation detection of common features
This technique helps detect waveform transients (such as PSPs) which
occur simultaneously in two channels of data.
The top trace shows a neuron that makes excitatory input to the neurons in the 2nd and 3rd traces (data simulated using Neurosim). Sampling at 50 ms intervals throughout the record shows 40 same-sign intances between these traces, and 12 opposite-sign instances. This gives a cumulative sign correlation of 0.4 (bottom trace). The binomial probability of this, given no common signal (equal likelihood of same and opposite sign instances), is less than 0.01.


