Hello,
I'm learning Sympy and trying to replicate a solution for the Euler
pitch and roll angles as described in a well-known Application Note:
https://cache.freescale.com/files/sensors/doc/app_note/AN3461.pdf
In particular, Equations 24 through 26. Here's the set up matching the
reference fram
Hello,
I cannot find the proper sympy incantation so that the following system of
equations (sy is my alias for sympy:
>>> sy.Eq(omega_e, euler_rates, evaluate=False)
Eq(Matrix([
[ \dot\phi],
[\dot\theta],
[ \dot\psi]]), Matrix([
[\omega_x + \omega_y*sin(\phi)*tan(\theta) + \omega_z*cos(\phi)*
Brilliant! Thank you.
On Wednesday, February 15, 2017 at 3:35:24 PM UTC-6, Jason Moore wrote:
>
> If you take the Jacobian with respect to your b vector I think you should
> get A.
>
>
> Jason
> moorepants.info
> +01 530-601-9791
>
> On Wed, Feb 15, 2017 at 1:1
Hello,
I'm trying to work out the derivation of the relationship between Euler
angle rates in terms of Euler angles and angular rates in body frame
(e.g. http://dma.ing.uniroma1.it/users/lss_da/MATERIALE/Textbook.pdf
section 1.2.2). I have developed this for the so-called "Tait-Bryant"
rotation a