Search Results - "Journal of the London Mathematical Society"

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    Localization of Bott‐Chern classes and Hermitian residues by Corrêa Jr, Maurício, Suwa, Tatsuo

    Published in Journal of the London Mathematical Society (01-02-2020)
    “…We develop a theory of Čech‐Bott‐Chern cohomology and in this context we naturally come up with the relative Bott‐Chern cohomology. In fact, Bott‐Chern…”
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    Journal Article
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    Signatures of surface bundles and scl of a Dehn twist by Monden, Naoyuki

    Published in Journal of the London Mathematical Society (01-12-2019)
    “…The first aim of this paper is to give four types of examples of surface bundles over surfaces with non‐zero signature. The first example is with base genus 2,…”
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    Journal Article
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    Deforming elephants of Q‐Fano 3‐folds by Sano, Taro

    Published in Journal of the London Mathematical Society (01-02-2017)
    “…We study deformations of a pair consisting of a Q‐Fano 3‐fold X with only terminal singularities and its elephant D∈|−KX|. We prove that, if there exists…”
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    Construction of a domain that fails the global boundary Harnack principle via the Helmholtz equation by Aikawa, Hiroaki

    Published in Journal of the London Mathematical Society (01-06-2016)
    “…We show the sharpness of the modulus of continuity of a function f for which the domain lying above the graph of f satisfies the global boundary Harnack…”
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    Classifying subcategories of modules over a commutative noetherian ring by Takahashi, Ryo

    Published in Journal of the London Mathematical Society (01-12-2008)
    “…Let R be a quotient ring of a commutative coherent regular ring by a finitely generated ideal. Hovey gave a bijection between the set of coherent subcategories…”
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    RIEMANN–STIELTJES OPERATORS ON WEIGHTED BLOCH AND BERGMAN SPACES OF THE UNIT BALL by XIAO, JIE

    Published in Journal of the London Mathematical Society (01-08-2004)
    “…Riemann–Stieltjes integrals are considered as linear operators on weighted Bloch and Bergman spaces of the open unit ball in several complex variables. For…”
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