Replies: 3 comments
-
Hi @vsht, Thanks for reporting this. It seems we are really struggling with linear propagators and that they are leading to many spurious poles that complicate the subtraction. In your case there seems to be a zero In your report it seems the list of propagators is truncated so we can't exactly reproduce this. Please could you send a list of all of the propagators? |
Beta Was this translation helpful? Give feedback.
-
Hi @spj101 , many thanks for your reply and sorry for the truncated propagator list. I was trying to evaluate the same integral using FIESTA and initially it failed even to get the 1/ep^4 pole: https://gitlab.com/feynmanintegrals/fiesta/-/issues/22 However, Sasha gave me a very useful piece of advice to introduce an extra regulator 'la' by hand and it I thought that pySecDec should be able to recognize those cases automatically, but in this particular example this However, FIESTA also reports that even the ep^0 term vanishes, which might be true, but is something I'd like to have checked. Yet for some reason it seems that pySecDec doesn't want to do the higher expansions for me. This
works like a charm and returns amplitude0 = + ( + ((0,0) +/- (0,0))*la^-1 + O(la^0))*eps^-2 + O(eps^-3) in agreement with FIESTA. However, once I try to use
which looks like a bug in the code. |
Beta Was this translation helpful? Give feedback.
-
Should I open a separate bug report for the issue above? It seems unrelated to the original problem of not getting enough |
Beta Was this translation helpful? Give feedback.
Uh oh!
There was an error while loading. Please reload this page.
-
Hi,
I'm trying to obtain numerical results for the following integral
where I suspect (not 100% sure, though) that the 1/ep^3 pole should vanish.
Trying to evaluate this using Qmc
I end up having huge precision issues
out.txt
Is there something I could tweak here to get a usable result?
Beta Was this translation helpful? Give feedback.
All reactions