MathSciNet now has bibliographic information (metadata) for 263 French doctoral theses from the “Between Two Wars Period”: 1913-1947, courtesy of NUMDAM. The data includes links to the full texts of these theses. Some notable mathematicians are included in the collection. Continue reading
Editors from Mathematical Reviews will be at two upcoming AMS Sectional Meetings to give demos of MathSciNet, as well as to answer questions. This is a great chance to learn more about using MathSciNet, about updating your author profile, about reviewing, or about Mathematical Reviews in general. Continue reading
MathSciNet is full of metadata. We create our own metadata. We receive metadata from many of the publishers of the journals we cover. So what are metadata? (Or what is metadata?) The simplest explanation of metadata is that they are a type of data that describes other data. The classical example is the metadata found in card catalogs from libraries.
Lots of information is on the card. Note that before the annotation, nothing is labeled. There are accepted rules that tell a librarian (or a patron) what each piece of data is. For most pieces of this data, a non-librarian would be likely to figure out what everything meant. Continue reading
Today I’m making two blog posts about exceptional reviews: one review of a book and one of a paper. This post is about Grigor Sargsyan‘s exceptional review of a paper: John Steel‘s chapter, An outline of inner model theory, in the Handbook of Set Theory edited by Matthew Foreman and Akihiro Kanamori [MR2768678]. The other post is about Harald Helfgott‘s review of Terry Tao‘s book Expansion in finite simple groups of Lie type. Continue reading
Today I’m making two blog posts about exceptional reviews: one review of a book and one of a paper. This post is about Harald Helfgott‘s review of Terry Tao‘s book, Expansion in finite simple groups of Lie type, published by the AMS. The other post is about Grigor Sargsyan‘s exceptional review of a paper: John Steel‘s chapter, An outline of inner model theory, in the Handbook of Set Theory edited by Matthew Foreman and Akihiro Kanamori [MR2768678]. Continue reading
Jonathan Borwein passed away on August 1st. He was a prolific mathematician, with 427 publications as of this writing. He was also quite broad, publishing in number theory, operations research, calculus of variations, and many other subjects. Many people knew him for his book with his brother Peter, Pi and the AGM. His most cited work in MathSciNet is his paper “On projection algorithms for solving convex feasibility problems” with Heinz Bauschke (the review is reproduced below). Borwein was also known for promoting experimental mathematics, and was the founding director of the Centre for Experimental and Constructive Mathematics at Simon Fraser University. But many people knew Borwein’s mathematics directly as a mentor or as a collaborator. He had many graduate students and 163 collaborators on published papers. Continue reading
Announcement of the plan to revise the Mathematics Subject Classification
Mathematical Reviews (MR) and zbMATH cooperate in maintaining the Mathematics Subject Classification (MSC), which is used by these reviewing services, publishers, and others to categorize items in the mathematical sciences literature. The current version, MSC2010, consists of 63 areas classified with two digits refined into over 5000 three- and five-digit classifications. Details of MSC2010 can be found at www.msc2010.org or www.ams.org/msc/msc2010.html and zbmath.org/classification/.
MSC2010 was a revision of the 2000 subject classification scheme developed through the collaborative efforts of the editors of zbMATH and MR with considerable input from the community. zbMATH and MR have initiated the process of revising MSC2010 with an expectation that the revision will be used beginning in 2020. Continue reading
The Mathematics Genealogy Project hit the 200,000th entry in their collection of data on PhDs in mathematics. Congratulations! Continue reading
Another great review. Here Pieter Belmans reviews a paper by Bhatt and Scholze on étale topology. Before describing the authors’ work, Belmans tells us where étale topology comes from and why some news ideas might be necessary. He then gives a quick description of what Bhatt and Scholze are doing and why it is a good thing. Once the history and context are in place, Belmans goes through the contents of the paper, with plenty of comments to help the reader. He concludes by giving a reference to the Stacks Project, where you can find out lots more about pro-étale cohomology. Continue reading
Authors may update their own author profiles with the native script version of their name, a personal photo, personal email, and URL. For a limited time, authors who update their profiles will receive a free AMS eBook. Complete details will be emailed to you when you save your updated profile. Continue reading