PhiUM

Isomorphism from the Möbius gyrovector space to
 the Ungar gyrovector space.

Hyperbolic geometry in the Minkowski model and the Poincaré
model. The methods are based on the gyrovector space theory developed
by A. A. Ungar that can be found in the book 'Analytic Hyperbolic
Geometry: Mathematical Foundations And Applications'
<doi:10.1142/5914>. The package provides functions to plot
three-dimensional hyperbolic polyhedra and to plot hyperbolic tilings
of the Poincaré disk.

Stc3<a9>phane Laurent

gyro

Hyperbolic Geometry

PhiUM function

<dl><dt>A</dt>
<dd>a point whose norm is lower than <code>s</code></dd>
<dt>s</dt>
<dd>positive number, the radius of the Poincaré ball</dd></dl>

Arguments

Isomorphism from Möbius gyrovector space to Ungar gyrovector space — PhiUM

<dl>

<dt>A</dt>
<dd>a point whose norm is lower than <code>s</code></dd>


<dt>s</dt>
<dd>positive number, the radius of the Poincaré ball</dd>

</dl>

PhiUM: Isomorphism from Möbius gyrovector space to Ungar gyrovector space

Description

Usage

Value

Arguments