MathSciNet review alert?

While you could do as @Geoff Robinson suggests and look at MathSciNet regularly, in early 2017, we plan to have email alerts enabled on MathSciNet. The target is February 2017.

Other new features will be rolled out in January and February. The first demos will be at the Joint Mathematics Meetings in Atlanta.

Edward Dunne, Executive Editor, Mathematical Reviews


Though only semi-related to the question (couldn't submit it as a comment), I may take the liberty to add that for zbMATH subscribers there is an Atom Feed providing such regular updates for, e.g., subjects or authors. In your case, it would be sufficient to check your author ID at your profile https://zbmath.org/authors/?q=P%C3%A1lv%C3%B6lgyi+D%C3%B6m%C3%B6t%C3%B6r (i.e., Author ID palvolgyi.domotor) - and to use it to subscribe for https://zbmath.org/atom/ai/palvolgyi.domotor with you favourite news reader.

Olaf Teschke, Managing Editor, zbMATH

Tags:

Soft Question

Mathscinet

Related

Is the Čech cohomology of an orbifold isomorphic to its singular cohomology? matrix inequality with orthogonal matrices Block version of Maurey Pisier theorem Distance between distributions and distance of moments Manifold embedded in $R^{n+1}$ with a submanifold that doesn't embed in $R^n$ How to show that something is not completely metrizable Existence of a uniformly continuous function $g$ on $\mathbb{R}$ where $f = g$ a.e.? How can one construct a sparse null space basis using recursive LU decomposition? Singular cohomology and birational equivalence When the sum of positive definite matrices converges, does the sum of the norm of the associate matrices converges? integral of a "sin-omial" coefficients=binomial Is there a Borel subset of $ \mathbb{R}^{2} $, with finite vertical cross-sections, whose projection onto the first component is non-Borel?

Recent Posts