sphere.cart.to.sphere.dualwedge

<p>locations of points on sphere as N-by-3 matrix with
labelled columns <code>X</code>, <code>Y</code> and <code>Z</code></p>

phi0

<p>Convert points in 3D cartesian space to locations of points on
sphere in &#8216;dual-wedge&#8217; coordinates (<var>fx</var>, <var>fy</var>).  Wedges
are defined by planes inclined at angle running through a line
between poles on the rim above the x axis or the y-axis.  <var>fx</var>
and <var>fy</var> are the fractional distances along the circle defined
by the intersection of this plane and the curtailed sphere.</p>

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.

David Sterratt

retistruct

sphere.cart.to.sphere.dualwedge: Convert from Cartesian to ‘dual-wedge’ coordinates

Description

Usage

Arguments

Value