Combined topological and spatial constraints are required to capture the structure of neural connectomes
Description
Repository for the manuscript "Combined topological and spatial constraints are required to capture the structure of neural connectomes"
The folders titled *_data (where * is fly, mouse, and human) contain the processed individual neuron information and connectome/contactome structure.
Below is a brief summary of the columns of the .csv files contained in each of these folders.
Summary of processed data
Neuron information
*_basic_neuron_info.csv
id : ids of the neurons in the publicly released data sets
x_cm (y_cm, z_cm) : x (y, z) position of the center of mesh, nm
*_extended_neuron_info.csv
id : ids of the neurons in the publicly released data sets
x_soma (y_soma, z_soma) : x (y, z) position of the soma, nm
x_cm (y_cm, z_cm) : x (y, z) position of the center of mesh, nm
degree : undirected degree of each neuron
presynaptic_degree : pre-synaptic degree (# of post-synaptic neighbors) of each neuron
postsynaptic_degree : post-synaptic degree (# of post-synaptic neighbors) of each neuron
weighted_presynaptic_degree : # of relevant (established with other neurons we consider) pre-synapses of each neuron
weighted_postsynaptic_degree : # of relevant (established with other neurons we consider) post-synapses of each neuron
pca_1_x (pca_1_y, pca_1_z) : dominant principle component x (y, z) direction based on the mesh vertices
evr_1 : explained variance ratio of the dominant principle component direction
linear_span_pca_1 : linear span of the neuron along the dominant principle component direction
n_mesh_vertices : number of mesh vertices
Note that we use the index of the row corresponding to each neuron (e.g., integers from 0 to 15731 for the human data) as connectome and contactome node labels in the .csv files below.
Connectome
*_directed_connectome.csv
Here, each row corresponds to a pair of neurons (i,j), s.t. an edge from i to j exists
i : pre-synaptic neuron index
j : post-synaptic neuron index
weight : number of synapses from neuron i to neuron j
*_weighted_connectome.csv
Here, each row corresponds to a pair of neurons **(i,j)**, i<j, s.t. an edge between i and j exists
i : neuron index
j : neuron index
reciprocated : indicates whether the directed edge between i and j is reciprocated (exists in both directions)
*_connectome_edge_weights.csv
weight : number of synapses between two neurons
count : number of pairs of neurons with an edge of a given weight
Contactome
*_connectome_edge_weights.csv
Here, each row corresponds to a pair of neurons in physical contact
i : neuron index
j : neuron index
Summary of models
We include the edge probabilities obtained for each model discussed in the manuscript (ER, model_c, model_d, model_d_c, model_k, model_k_c, model k_L) as .npy files in models/*.zip, where * is fly, mouse, and human.
As an example of getting edge probabilities in Python:
import numpy as np
from scipy.spatial.distance import squareform
p = squareform(np.load('models/mouse/p_model_k.npy'))
There, p[i,j]
corresponds to the probability of forming an edge between neurons i and j.
Example code for models
We include the example code to obtain edge probabilities for models k/k+c—model_k.py—and k+L—model_k_L.py. Note that the attached code can be used to impose any hard edge constraint.
Files
neural-connectome-structure.zip
Files
(2.9 GB)
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