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Local Pointed Groups on N-interior G-algebras
2002As in Section 5, G is a finite group, N a normal subgroup of G and A a N-interior G-algebra. Note that whenever A is not inductively complete, it follows from Theorem 5.11 that we can find an inductively complete N-interior G-algebra B, together with a divisor w of G on B such that A ≈ B w , so that all the questions concerning induction and ...
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Probing the interior physics of stars through asteroseismology
Reviews of Modern Physics, 2021Conny Aerts
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Pointed groups on DG-interior algebras and Higman embeddings
1999In order to develop for the Rickard equivalences between blocks the same analysis that we do for the Morita ones in Sections 6 and 7 above, we need to extend to OG-interior algebras the notion of pointed group on an OG-interior algebra (cf. 2.7). Although this extension can be expressed in a few words - the pointed groups on a DG-interior algebra A are
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New Horizon of Nanoparticle and Cluster Catalysis with Dendrimers
Chemical Reviews, 2020Kimihisa Yamamoto +2 more
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Soft-Matter Nanotubes: A Platform for Diverse Functions and Applications
Chemical Reviews, 2020Toshimi Shimizu +2 more
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The chemistry of metal–organic frameworks for CO2 capture, regeneration and conversion
Nature Reviews Materials, 2017Christopher A Trickett +2 more
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