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Implement fusion algebras #15485
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New commits:
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Dependencies: #15289 |
Commit: |
Branch pushed to git repo; I updated commit sha1. Last 10 new commits:
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Branch pushed to git repo; I updated commit sha1. Last 10 new commits:
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Branch pushed to git repo; I updated commit sha1. Last 10 new commits:
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Branch pushed to git repo; I updated commit sha1. New commits:
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Branch pushed to git repo; I updated commit sha1. This was a forced push. New commits:
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comment:26
Replying to @koffie:
All the same, thank you for taking a look at the ticket.
I disagree with this as I feel it is better to define your objects for people. If you need to look at the inputs, it takes 3 seconds to scroll to find the
This really doesn't matter, but done.
Yes, there are many. Most importantly, it would mean we have to construct the entire multiplication table upon initialization rather than on-demand, which could be very expensive. Also,
As it should.
You should not do this. See below.
I completely disagree because In this case, there is not a good way to determine what generates it as an algebra, so the generators as an R-algebra are the same as those as a free R-module. Yet, in this case, there is no natural order on the generators because there is no natural order on the indexing set. |
comment:27
The documentation in algebras/verlinde_algebra.py .mentions the "Kac-Waldron formula". I think this should be "Kac-Walton". Walton, Mark A. Fusion rules in Wess-Zumino-Witten models. Nuclear Phys. B 340 (1990), no. 2-3, 777–790. Also in algebras/verlinde_algebra.py [Feigngold2004] should be [Feingold2004]. |
Branch pushed to git repo; I updated commit sha1. This was a forced push. New commits:
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comment:30
I have fixed Dan's comment:27 (Waldron must have been a Freudenthal slip |
comment:31
red branch => needs work |
Changed branch from public/algebras/fusion_algebras-15485 to none |
comment:33
This is a duplicate of #26440. |
Reviewer: Travis Scrimshaw |
Changed commit from |
Changed author from Travis Scrimshaw to none |
As defined by Fuchs for WZW field theories.
CC: @sagetrac-sage-combinat @anneschilling @darijgr @dwbump
Component: algebra
Keywords: fusion algebras, rings, quantum groups, CFT
Reviewer: Travis Scrimshaw
Issue created by migration from https://trac.sagemath.org/ticket/15485
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