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Update Review
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Sep 26, 2022
by
Haris K
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# Introduction
# Introduction
Migrating LIV analysis to bilby and making it compatible with Asimov
This is the review page of the Modified Dispersion Relation test implementation in bilby.
## Outline of the Test
-
Details of LIV analysis: see Section:VII of
[
arxiv:1903.04467
](
https://arxiv.org/pdf/1903.04467.pdf
)
-
Lalinference implementation code review page:
[
O3a-Review
](
https://wiki.ligo.org/CBC/TestingGR/LIV_Reruns_For_Porting#Review_statement
)
## Parametrizations
1.
Parametrization in log10_lambda_eff, used in O3 and implemented in lal_simulation
1.
Parametrization in log10_lambda_eff, used in O3 and implemented in lal_simulation
```
math
```
math
\delta \Phi_{\alpha}(f)=sign(A_\alpha) \begin{cases}\frac{\pi D_L}{\alpha-1}\lambda_{A,eff}^{\alpha-2}(\frac f c)^{\alpha-1} & \alpha \neq 1\\\frac{\pi D_L}{\lambda_{A,eff}}\ln(\frac{\pi G \mathcal{M}f}{c^3})& \alpha = 1\end{cases}
\delta \Phi_{\alpha}(f)=sign(A_\alpha) \begin{cases}\frac{\pi D_L}{\alpha-1}\lambda_{A,eff}^{\alpha-2}(\frac f c)^{\alpha-1} & \alpha \neq 1\\\frac{\pi D_L}{\lambda_{A,eff}}\ln(\frac{\pi G \mathcal{M}f}{c^3})& \alpha = 1\end{cases}
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