CosmoCoffee Forum Index CosmoCoffee

 
 FAQFAQ   SearchSearch  MemberlistSmartFeed   MemberlistMemberlist    RegisterRegister 
   ProfileProfile   Log inLog in 
Arxiv New Filter | Bookmarks & clubs | Arxiv ref/author:

CAMB: Lensing potential power spectrum
 
Post new topic   Reply to topic    CosmoCoffee Forum Index -> Computers and software
View previous topic :: View next topic  
Author Message
Sudeep Das



Joined: 13 Dec 2005
Posts: 2
Affiliation: Princeton University

PostPosted: December 12 2006  Reply with quote

Does the Lensing potential power spectrum C_l^{\phi} that CAMB churns out include nonlinear corrections from halofit?
Back to top
View user's profile [ Hidden ] Visit poster's website
Antony Lewis



Joined: 23 Sep 2004
Posts: 675
Affiliation: University of Sussex

PostPosted: December 12 2006  Reply with quote

Not by default, but you can set do_nonlinear = 2 in the .ini file to add corrections.
Back to top
View user's profile [ Hidden ] Visit poster's website
Sudeep Das



Joined: 13 Dec 2005
Posts: 2
Affiliation: Princeton University

PostPosted: March 01 2007  Reply with quote

Antony Lewis wrote:
Not by default, but you can set do_nonlinear = 2 in the .ini file to add corrections.


Hi Antony,
When I plot \ell^4 C_\ell^{\phi\phi} vs. \ell with do_nonlinear=0 and do_nonlinear=2 I get almost identical plots:




When I do my own Limber approximation based calculation using the power spectrum from CAMB I get the non-linear potential power spectra to be appreciably higher than the linear case for high l's. I think that should be the case. Am I missing something here?
Back to top
View user's profile [ Hidden ] Visit poster's website
Antony Lewis



Joined: 23 Sep 2004
Posts: 675
Affiliation: University of Sussex

PostPosted: March 01 2007  Reply with quote

Probably not using high enough k_eta_max_scalar ? (note CMB lensing for non-BB is insensitive to the high l part of the lensing potential power spectrum; you need k_eta_max_scalar much higher to get the lensing potential accurately than you do to get the lensed Cl accurately)
Back to top
View user's profile [ Hidden ] Visit poster's website
Gabriela Calistro Rivera



Joined: 15 Aug 2011
Posts: 1
Affiliation: Heidelberg University

PostPosted: August 15 2011  Reply with quote

Hello,

I'm simulating the lensed CMB in a similar way as Lenspix for my Bachelor Thesis.
Using the HEALPix routine synfast I have calculated the gradient of the lensing potential given by CAMB and as next the Cldd of the absolute value of the deflection angle. In the ReadMe file of CAMB, they say

Cldd= [l(l+1)]2 /(2π) ClΦΦ,

where the Cldd given as output here is equivalent to (l(l+1)) /(2π) * Cl(computed)dd , which is my computed deflection angle power spectrum, right?.

But if I plotting this relation, I get a great difference between both! (uploaded figure plot4.eps).

I don't understand the problem, since it seems that my results of the deflection angles are right (going on with the remapping, the produced lensed temperature power spectra fits very well with the theoretical of CAMB).

I wonder if I have a false interpretation of the information given in the ReadMe?

Thanks for the help in anticipation!

Gabriela
Back to top
View user's profile  
Antony Lewis



Joined: 23 Sep 2004
Posts: 675
Affiliation: University of Sussex

PostPosted: August 17 2011  Reply with quote

"absolute value of the deflection angle"? You don't want |\nabla\psi|, but the power spectrum of the gradient (E)-mode part of spin−1 harmonic transform of the map of \nabla\psi (see e.g. appendix of astro-ph/0502469)
Back to top
View user's profile [ Hidden ] Visit poster's website
Display posts from previous:   
Post new topic   Reply to topic    CosmoCoffee Forum Index -> Computers and software All times are GMT + 5 Hours
Page 1 of 1

 
Jump to:  
You cannot post new topics in this forum
You cannot reply to topics in this forum
You cannot edit your posts in this forum
You cannot delete your posts in this forum
You cannot vote in polls in this forum


Powered by phpBB © 2001, 2005 phpBB Group. Sponsored by WordWeb online dictionary and dictionary software.