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• CommentRowNumber1.
• CommentAuthorUrs
• CommentTimeDec 1st 2010

added the full definition to factorization algebra

• CommentRowNumber2.
• CommentAuthorzskoda
• CommentTimeDec 1st 2010
• (edited Dec 1st 2010)

I added to factorization algebra today's reference from the arxiv:

• Gregory Ginot, Thomas Tradler, Mahmoud Zeinalian, Derived higher Hochschild homology, topological chiral homology and factorization algebras, arxiv/1011.6483

By the way, I find it useful that in the links for arxiv papers the number is seen/printed.

• CommentRowNumber3.
• CommentAuthorzskoda
• CommentTimeMar 9th 2011
• (edited Mar 9th 2011)

This is quite interesting (slides, related subject):

http://www.ms.u-tokyo.ac.jp/~makoto/Tsukuba.pdf

• CommentRowNumber4.
• CommentAuthorUrs
• CommentTimeJun 18th 2011

I have briefly added at factorization algebra a pointed to Gaitsgory-Francis.

• CommentRowNumber5.
• CommentAuthorUrs
• CommentTimeJun 18th 2011

also to chiral algebra

• CommentRowNumber6.
• CommentAuthorjim_stasheff
• CommentTimeJun 19th 2011
http://www.ms.u-tokyo.ac.jp/~makoto/Tsukuba.pdf

• CommentRowNumber7.
• CommentAuthorzskoda
• CommentTimeJun 19th 2011
• (edited Jun 19th 2011)

Maybe he changed the affiliation and lost the account. Google for te search

Tsukuba Makoto site:www.ms.u-tokyo.ac.jp

still gives the above URL as the first hit, so the change must have been very recent. The title of the document Tsukuba.pdf is “Recent developments of chiral categories”. Makoto also has a blog

http://makotosakurai.blogspot.com (maybe we should list it under math blogs ? but it seems to be inactive for a while)

where at http://makotosakurai.blogspot.com/2009/07/recent-developments-of-chiral.html is an entry on this topic with the same obsolete pdf link as above.

• CommentRowNumber8.
• CommentAuthorzskoda
• CommentTimeAug 30th 2016

A higher-dimensional generalization of vertex algebras is suggested in the framework of factorization algebras in

We introduce categories of weak factorization algebras and factorization spaces, and prove that they are equivalent to the categories of ordinary factorization algebras and spaces, respectively. This allows us to define the pullback of a factorization algebra or space by an 'etale morphism of schemes, and hence to define the notion of a universal factorization space or algebra. This provides a generalization to higher dimensions and to non-linear settings of the notion of a vertex algebra.

• CommentRowNumber9.
• CommentAuthorzskoda
• CommentTimeMar 28th 2018

More references listed at factorization algebra.