Zulip Chat Archive
Stream: PR reviews
Topic: Tempered distributions
Moritz Doll (Oct 29 2025 at 23:46):
I finally got a bit of time to start PRing some of the results in #29819. I will mention below the open and review-ready PRs.
I already want to thank everyone who reviews any of these PRs. With my reviewer team hat on, I also want to mention that you don't have to be part of the reviewer or maintainer team to review PRs to mathlib.
Moritz Doll (Oct 29 2025 at 23:46):
#30176 (multiplication of temperate growth functions, had a some reviews, but was blocked by the file growing too much)
Moritz Doll (Oct 29 2025 at 23:47):
#31075 (easy clean-up)
Moritz Doll (Oct 29 2025 at 23:48):
#31073 (another fix)
Moritz Doll (Oct 29 2025 at 23:49):
#29888 (move extension of linear maps (the BLT theorem) into a new file)
Moritz Doll (Oct 30 2025 at 11:39):
#31079 (approximation of L^p functions by smooth compactly supported functions)
Moritz Doll (Oct 30 2025 at 11:58):
#31074 (the new variants of the BLT theorem). I am not sure whether LinearMap.leftInverse and friends should move somewhere
Moritz Doll (Oct 31 2025 at 05:17):
#31112 (temperate growth functions are closed under addition, subtraction and negation)
Moritz Doll (Oct 31 2025 at 07:18):
#31115 (notation type classes for Fourier transform and inverse) this might be one of the more controversial changes in this list. It introduces type classes that just carry the notation for the Fourier transform and its inverse. Currently if you use , then this means that you coerce to a bare function, but obviously we know that the Fourier transform of a Schwartz function is again Schwartz and the Fourier transform of an L^2 function is L^2. So to stating a lot of theorems with is really bad at the moment and most uses of the Fourier transform are not with bare functions.
Moritz Doll (Nov 09 2025 at 22:45):
#11496 (the topology of pointwise convergence of continuous linear maps, aka the strong operator topology)
Moritz Doll (Nov 09 2025 at 22:46):
#31085 (fderiv of the norm squared for real inner product spaces)
Moritz Doll (Nov 13 2025 at 03:23):
#31114 (use notation for Fourier transform of Schwartz functions). This really shows why PR31115 was needed, it makes everything way more streamlined.
Moritz Doll (Nov 18 2025 at 03:51):
#31577 (the topology of pointwise convergence is locally convex)
Moritz Doll (Nov 18 2025 at 03:53):
#31756 (the equivalence of CLM and UniformConvergenceCLM)
Moritz Doll (Nov 18 2025 at 03:55):
these two are the last boring bits until we can define tempered distributions and prove the convergence criterion
Jireh Loreaux (Nov 18 2025 at 03:56):
I'll be having a look at these tomorrow.
Moritz Doll (Dec 08 2025 at 13:28):
#32566 (dense embedding)
Moritz Doll (Dec 08 2025 at 13:29):
#32411 (bilinear pairing of Schwartz functions)
Moritz Doll (Dec 08 2025 at 13:29):
#32297 (composition of temperate growth functions)
Moritz Doll (Dec 08 2025 at 13:35):
There is also #31757, the definition of tempered distributions, which I have changed very recently to be more similar to the definition for classical distributions (Anatole's PR).
Laura Monk (Dec 11 2025 at 16:19):
Hi! Just a quick message to share my enthusiasm as I have a project which requires a few basic facts about distributions :). I'll try to review if I manage to catch up ( it's been going fast!).
Michael Rothgang (Dec 11 2025 at 23:16):
If you like or need classical distributions, reviews there are also welcome :-)
Moritz Doll (Dec 11 2025 at 23:56):
Laura Monk said:
Hi! Just a quick message to share my enthusiasm as I have a project which requires a few basic facts about distributions :). I'll try to review if I manage to catch up ( it's been going fast!).
That is amazing to hear :blush: On the tempered distribution side I have quite a few of the basic results done, so if you have certain results that you need I can try to prioritize those.
Laura Monk (Dec 12 2025 at 09:55):
Michael Rothgang said:
If you like or need classical distributions, reviews there are also welcome :-)
Actually I appear to have sent to the wrong chat, I need classical distributions :sweat_smile: so yes definitely!
Moritz Doll (Dec 12 2025 at 22:36):
#32307 (the Bessel potential has temperate growth)
Moritz Doll (Dec 12 2025 at 22:37):
There are a couple of other PRs about embeddings and extending operations to tempered distributions, which are probably not too hard to review.
Last updated: Dec 20 2025 at 21:32 UTC