Rcart

Restore points to spherical manifold after an update of the
Lagrange integration rule

Reconstructs retinae by morphing a flat surface with cuts
(a dissected flat-mount retina) onto a curvilinear surface (the
standard retinal shape). It can estimate the position of a point
on the intact adult retina to within 8 degrees of arc (3.6% of
nasotemporal axis). The coordinates in reconstructed retinae can
be transformed to visuotopic coordinates. For more details see
Sterratt, D. C., Lyngholm, D., Willshaw, D. J. and Thompson, I. D.
(2013) <doi:10.1371/journal.pcbi.1002921>.

David Sterratt

retistruct

Retinal Reconstruction Program

Daniel Lyngholm

Jan Okul

Rcart function

<dl><dt>P</dt>
<dd>Point positions as N-by-3 matrix</dd>
<dt>R</dt>
<dd>Radius of sphere</dd>
<dt>Rset</dt>
<dd>Indices of points on rim</dd>
<dt>i0</dt>
<dd>Index of fixed point</dd>
<dt>phi0</dt>
<dd>FullCut-off of curtailed sphere in radians</dd>
<dt>lambda0</dt>
<dd>Longitude of fixed point on rim</dd></dl>

Arguments

Author

Restore points to spherical manifold — Rcart

<dl>

<dt>P</dt>
<dd>Point positions as N-by-3 matrix</dd>


<dt>R</dt>
<dd>Radius of sphere</dd>


<dt>Rset</dt>
<dd>Indices of points on rim</dd>


<dt>i0</dt>
<dd>Index of fixed point</dd>


<dt>phi0</dt>
<dd>FullCut-off of curtailed sphere in radians</dd>


<dt>lambda0</dt>
<dd>Longitude of fixed point on rim</dd>

</dl>

The Learning Leader's Guide to AI Literacy

Rcart: Restore points to spherical manifold

Description

Usage

Value

Arguments

Author