quadrupole estimation#361
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June 11, 2025 11:53
sjforeman
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Jun 14, 2025
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| l : int | ||
| The order of Legendre polynomials. | ||
| l = 0 (monopole), 2 (quadrupole) and 4 (hexadecapole) | ||
| Default: l = 0 , this gives the monopole of the power spectrum. | ||
| This will allow us to estimate other multipoles in addition to | ||
| monopole (or the power spectrum) term. | ||
| More details are here: https://arxiv.org/pdf/1801.04969, and | ||
| https://wwwmpa.mpa-garching.mpg.de/~komatsu/lecturenotes/Shun_Saito_on_RSD.pdf |
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| l : int | |
| The order of Legendre polynomials. | |
| l = 0 (monopole), 2 (quadrupole) and 4 (hexadecapole) | |
| Default: l = 0 , this gives the monopole of the power spectrum. | |
| This will allow us to estimate other multipoles in addition to | |
| monopole (or the power spectrum) term. | |
| More details are here: https://arxiv.org/pdf/1801.04969, and | |
| https://wwwmpa.mpa-garching.mpg.de/~komatsu/lecturenotes/Shun_Saito_on_RSD.pdf | |
| l : int | |
| The order of Legendre polynomials. | |
| l = 0 (monopole), 2 (quadrupole) and 4 (hexadecapole) | |
| Default: l = 0 , this gives the monopole of the power spectrum. | |
| This will allow us to estimate other multipoles in addition to | |
| monopole (or the power spectrum) term. | |
| More details are here: https://arxiv.org/pdf/1801.04969, and | |
| https://wwwmpa.mpa-garching.mpg.de/~komatsu/lecturenotes/Shun_Saito_on_RSD.pdf |
Just fixing the alignment :)
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| l : int | ||
| The order of Legendre polynomials. | ||
| l = 0 (monopole), 2 (quadrupole) and 4 (hexadecapole) | ||
| Default: l = 0 , this gives the monopole of the power spectrum. |
Contributor
There was a problem hiding this comment.
Suggested change
| l : int | |
| The order of Legendre polynomials. | |
| l = 0 (monopole), 2 (quadrupole) and 4 (hexadecapole) | |
| Default: l = 0 , this gives the monopole of the power spectrum. | |
| l : int | |
| The order of Legendre polynomials. | |
| l = 0 (monopole), 2 (quadrupole) and 4 (hexadecapole) | |
| Default: l = 0 , this gives the monopole of the power spectrum. |
Alignment here too
ssiegelx
approved these changes
Jul 15, 2025
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This will estimate higher multipoles in addition to monopoles in the power spectrum.