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The position in angle-space of a disc chopper in time is, e.g., $$\theta(t) = \omega t + \phi$$
where $\omega$ is the angular frequency and $\phi$ is the position of the disc at $t=0$, also known as the phase.
Equivalently, one can write $$\theta(t) = \omega\left(t + \delta\right)$$
where the timing offset $\delta$ could be known as the delay.
It is therefore clear that we can relate $\phi$ and $\delta$ by $$\phi = \omega\delta$$
or $$\delta = \phi / \omega$$
Contrary to these relationships, the DiscChopper.comp definition treats calculation of $\phi$ from $\delta$ differently than the inverse:
The position in angle-space of a disc chopper in time is, e.g.,
$$\theta(t) = \omega t + \phi$$ $\omega$ is the angular frequency and $\phi$ is the position of the disc at $t=0$ , also known as the phase.
where
Equivalently, one can write
$$\theta(t) = \omega\left(t + \delta\right)$$ $\delta$ could be known as the delay.
where the timing offset
It is therefore clear that we can relate$\phi$ and $\delta$ by
$$\phi = \omega\delta$$
$$\delta = \phi / \omega$$
or
Contrary to these relationships, the$\phi$ from $\delta$ differently than the inverse:
DiscChopper.compdefinition treats calculation ofMcCode/mcstas-comps/optics/DiskChopper.comp
Lines 122 to 132 in 731e8ce
There are two closed issues related to the
DiscChopperphase, neither of which seems to directly relate to this problem:Possible relevant supporting information is available in
scippneutron's documentation