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        • navis.persistence_points
          • persistence_points()

    navis.persistence_points¶

    navis.persistence_points(x, descriptor='root_dist', remove_cbf=False)[source]¶

    Calculate points for a persistence diagram.

    Based on Li et al., PLoS One (2017). Briefly, this cuts the neuron into linear segments, the start (birth) and end (death) of which are assigned a value (see descriptor parameter). In combination, these points represent a fingerprint for the topology of the neuron.

    Parameters:
    • x (TreeNeuron | MeshNeuron | NeuronList) – Neuron(s) to calculate persistence poinst for. For MeshNeurons, we will use the skeleton produced by/associated with its .skeleton property.

    • descriptor ('root_dist') –

      Descriptor function used to calculate birth and death “time” of the segments:

      • root_dist distance from root

    • remove_cbf (bool) – In unipolar neurons (e.g. in insects) the soma is separate and connects to the neuron’s backbone via “cell body fiber” (CBF). The length of the CBF can vary quite a bit. Discounting the CBF can make the persistence points more stable. If remove_cbf=True and the neuron has a soma (!) we ignore the CBF for the birth & death times. Neurons will also be automatically be rooted onto their soma!

    • parallel (bool) – If True and input is NeuronList, use parallel processing. Requires pathos.

    • n_cores (int, optional) – Numbers of cores to use if parallel=True. Defaults to half the available cores.

    • progress (bool) – Whether to show a progress bar. Overruled by navis.set_pbars.

    • omit_failures (bool) – If True will omit failures instead of raising an exception. Ignored if input is single neuron.

    Return type:

    pandas.DataFrame

    Examples

    >>> import navis
    >>> n = navis.example_neurons(1)
    >>> n.reroot(n.soma, inplace=True)
    >>> p = navis.persistence_points(n)
    

    References

    Li Y, Wang D, Ascoli GA, Mitra P, Wang Y (2017) Metrics for comparing neuronal tree shapes based on persistent homology. PLOS ONE 12(8): e0182184. https://doi.org/10.1371/journal.pone.0182184

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    Source

    © Copyright 2018, Philipp Schlegel.
    Created using Sphinx 5.3.0.