slant_zenithal_perspective-1.1.0¶
The slant zenithal perspective projection.
Description
Corresponds to the SZP
projection in the FITS WCS standard.
See zenithal for the definition of the full transformation.
The pixel-to-sky transformation is defined as:
\[\theta = \tan^{-1}\left(\frac{180^{\circ}}{\pi R_\theta}\right)\]
And the sky-to-pixel transformation is defined as:
\[R_\theta = \frac{180^{\circ}}{\pi}\cot \theta\]
Invertibility: All ASDF tools are required to provide the inverse of this transform.
Outline
Schema Definitions ¶
This node must validate against all of the following:
This type is an object with the following properties:
mu
number Distance from point of projection to center of sphere in spherical radii.
Default value: 0
phi0
number The longitude \(\phi_0\) of the reference point, in degrees.
Default value: 0
theta0
number The latitude \(\theta_0\) of the reference point, in degrees.
Default value: 90
Original Schema ¶
%YAML 1.1
---
$schema: "http://stsci.edu/schemas/yaml-schema/draft-01"
id: "http://stsci.edu/schemas/asdf/transform/slant_zenithal_perspective-1.1.0"
title: |
The slant zenithal perspective projection.
description: |
Corresponds to the `SZP` projection in the FITS WCS standard.
See
[zenithal](ref:schemas/zenithal-1.1.0)
for the definition of the full transformation.
The pixel-to-sky transformation is defined as:
$$\theta = \tan^{-1}\left(\frac{180^{\circ}}{\pi R_\theta}\right)$$
And the sky-to-pixel transformation is defined as:
$$R_\theta = \frac{180^{\circ}}{\pi}\cot \theta$$
Invertibility: All ASDF tools are required to provide the inverse of
this transform.
allOf:
- $ref: "zenithal-1.1.0"
- type: object
properties:
mu:
type: number
description: |
Distance from point of projection to center of sphere in
spherical radii.
default: 0
phi0:
type: number
description: |
The longitude $\phi_0$ of the reference point, in degrees.
default: 0
theta0:
type: number
description: |
The latitude $\theta_0$ of the reference point, in degrees.
default: 90
...