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High resolution neural connectivity from incomplete tracing data using nonnegative spline regression

Kameron Decker Harris (kamdh@uw.edu), Stefan Mihalas (stefanm@alleninstitute.org), Eric Shea-Brown (etsb@uw.edu).

NIPS, 2016

The paper is available at https://nips.cc, here, and at https://arxiv.org/abs/1605.08031

Code

The majority of code is split into separate repositories:

Furthermore, we provide here the MATLAB code used to solve (P2), the low-rank version, using projected gradient descent:

  • proj_grad_low_rank.m

Supplemental information

Projections from a source voxel in VISp, depicted in blue, to the rest of the visual areas. The main discrepancy between the full and low rank solutions is confined to the medial-posterior area of VISp. There, the low rank solution undershoots the full rank solution in proximal projections, and overshoots it with distal projections.

  • region_names.png - 2-D projection of region labels
  • movie_full.mp4 - solution of (P1), lambda=10^5
  • movie_low_rank.mp4 - solution of (P2), lambda=10^5, r=160
  • movie_res.mp4 - residual (W_lowrank - W_full) plotted in the same way
  • movie_full_retrograde.mp4 - solution of (P1), lambda=10^5, visualized retrograde with W^T

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Code and data repository to accompany "High resolution neural connectivity from incomplete tracing data using nonnegative spline regression"

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