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Transactions of the London Mathematical Society is a peer-reviewed journal published by Wiley, covering Homotopy and Cohomology in Algebraic Topology, Geometric and Algebraic Topology, Algebraic Geometry and Number Theory.
| Publisher | Wiley |
|---|---|
| Reference style | Author–year (Chicago) Author–year — (Smith, 2023) in the text Smith, Ada, Ben Jones, and Cara Lee. 2023. "A Representative Article Title." Transactions of the London Mathematical Society 12 (3): 45–58.
Formats any DOI in Transactions of the London Mathematical Society style. No sign-up. |
| Publishes research in | Homotopy and Cohomology in Algebraic Topology Geometric and Algebraic Topology Algebraic Geometry and Number Theory Geometric Analysis and Curvature Flows Advanced Algebra and Geometry |
| ISSN | 2052-4986 |
| Citation impact (2-yr) | 0.45 |
| h-index | 10 |
| i10-index | 14 |
| Total citations | 369 |
| Article processing charge | $1,250 |
| Open access | Yes |
| Top institutions publishing here | Centre National de la Recherche Scientifique |
| Journal website | onlinelibrary.wiley.com |
| You get | A submission-ready PDF and the editable LaTeX source — ready to submit. |
Citations each year’s papers have accumulated so far — the most recent years are still building up.
We give a new theory of Beurling regular variation (Part II). This includes the previously known theory of Beurling slow variation (Part I) to which we contribute by extending Bloom's theorem. Beurling slow variation arose in the classical theory of Karamata slow and regular variation. We show that the Beurling theory includes the Karamata theory.
The algebraic unknotting number of a knot was introduced by Hitoshi Murakami. It equals the minimal number of crossing changes needed to turn into an Alexander polynomial one knot. In a previous paper, the authors used the Blanchfield form of a knot to define an invariant and proved that . They also showed that subsumes…
The Dolbeault complex of a quantized compact Hermitian symmetric space is expressed in terms of the Koszul complex of a braided symmetric algebra of Berenstein and Zwicknagl. This defines a spectral triple quan-tizing the Dolbeault–Dirac operator associated to the canonical spin c structure.
We study fundamental groups of clique complexes associated to random Erdős–Rényi graphs Γ. We establish thresholds for a number of properties of fundamental groups of these complexes XΓ. In particular, if p=nα, then we show that gdim(π1(XΓ))=cd(π1(XΓ))=1ifα<−12,gdim(π1(XΓ))=cd(π1(XΓ))=2if−12<α<−1130,gdim(π1(XΓ))=cd(π1(XΓ))=∞if−1130<α<−13, asymptotically almost surely (a.a.s.), where gdim and cd denote the geometric dimension and cohomological dimension correspondingly. It is…
We use the very recent approach developed by Lacey in [An elementary proof of the A2 Bound, Israel J. Math., to appear] and extended by Bernicot, Frey and Petermichl in [Sharp weighted norm estimates beyond Calderón-Zygmund theory, Anal. PDE 9 (2016) 1079–1113], in order to control Bochner–Riesz operators by a sparse bilinear form. In this…
