Zobrazeno 1 - 10 of 111 pro vyhledávání: '"Florent Martin"'
1
Review
Artificial Limbs. Studies and Reports Series E, No. 5 Florent Martin
Publikováno v: The Journal of State Medicine (1912-1937), 1925 Feb 01. 33(2), 100-100.
Externí odkaz: https://www.jstor.org/stable/45204956
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2
Akademický článek
Non-Archimedean volumes of metrized nef line bundles
Autor: Sébastien Boucksom, Walter Gubler, Florent Martin
Publikováno v: Épijournal de Géométrie Algébrique, Vol Volume 5 (2021)
Let $L$ be a line bundle on a proper, geometrically reduced scheme $X$ over a non-trivially valued non-Archimedean field $K$. Roughly speaking, the non-Archimedean volume of a continuous metric on the Berkovich analytification of $L$ measures the asy
Externí odkaz: https://doaj.org/article/6df56bb5ba6c48d78e7fed793d263155
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4
Akademický článek
. Dr. Florent Martin. Geneva: International Labor Office. Studies and Reports. Series E (Disabled Men), No. 5. 1924.
Publikováno v: Boston Medical & Surgical Journal; 9/25/1924, Vol. 191 Issue 13, p590-590, 1p
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5
Differentiability of Relative Volumes Over an Arbitrary Non-Archimedean Field
Autor: Walter Gubler, Sébastien Boucksom, Florent Martin
Publikováno v: International Mathematics Research Notices. 2022:6214-6242
Given an ample line bundle $L$ on a geometrically reduced projective scheme defined over an arbitrary non-Archimedean field, we establish a differentiability property for the relative volume of two continuous metrics on the Berkovich analytification
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_dedup___::4b332307e7031183f354a8715a0f7ef9
https://doi.org/10.1093/imrn/rnaa314
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6
Differentiability of non-archimedean volumes and non-archimedean Monge�Amp�re equations\n (with an appendix by Robert Lazarsfeld)
Autor: Philipp Jell, José Ignacio Burgos Gil, Florent Martin, Klaus Künnemann, Walter Gubler, R. Lazarsfeld
Publikováno v: Algebraic Geometry. :113-152
This work was supported by the collaborative research center SFB 1085 funded by the DeutscheForschungsgemeinschaft. J. I. Burgos was partially supported by MINECO research projects MTM2016-79400-P and by ICMAT Severo Ochoa project SEV-2015-0554. Robe
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::ca1de0ea7a4f07041dc404d6c002c45a
https://doi.org/10.14231/ag-2020-005
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7
Non-Archimedean volumes of metrized nef line bundles
Autor: Walter Gubler, Sébastien Boucksom, Florent Martin
Let $L$ be a line bundle on a proper, geometrically reduced scheme $X$ over a non-trivially valued non-Archimedean field $K$. Roughly speaking, the non-Archimedean volume of a continuous metric on the Berkovich analytification of $L$ measures the asy
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_dedup___::52d033888f87f9be1e42b19bfa70bb38
https://epiga.episciences.org/6908
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10
A note on tropicalization in the context of Berkovich spaces
Autor: Florent Martin
Publikováno v: Israel Journal of Mathematics. 210:323-334
Let K be a non-Archimedean non-trivially valued field, and Γ be its value group. Let X be a compact strictly K-analytic space and f: X → \(A_K^{n,an}\) be a morphism of K-analytic spaces. We prove that |f|(X) ∩ (ℝ*+)n is a Γ-rational polyhedr
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::b568709e2959bf2e041b8f0cbaf29a8e
https://doi.org/10.1007/s11856-015-1254-9
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