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Non-reductive geometric invariant theory and hyperbolicity

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Non-reductive geometric invariant theory and hyperbolicity. / Bérczi, Gergely; Kirwan, Frances.

ArXiv, 2019.

Research output: Working paperResearch

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@techreport{5678f7b7aa534822b94f8c5e33f593cf,
title = "Non-reductive geometric invariant theory and hyperbolicity",
abstract = " The Green-Griffiths-Lang and Kobayashi hyperbolicity conjectures for generic hypersurfaces of polynomial degree are proved using intersection theory for non-reductive geometric invariant theoretic quotients and recent work of Riedl and Yang. ",
keywords = "math.AG, math.AT, 14L24, 32Q45, 13A50, 55N91",
author = "Gergely B{\'e}rczi and Frances Kirwan",
note = "29 pages",
year = "2019",
month = sep,
day = "25",
language = "English",
publisher = "ArXiv",
type = "WorkingPaper",
institution = "ArXiv",

}

RIS

TY - UNPB

T1 - Non-reductive geometric invariant theory and hyperbolicity

AU - Bérczi, Gergely

AU - Kirwan, Frances

N1 - 29 pages

PY - 2019/9/25

Y1 - 2019/9/25

N2 - The Green-Griffiths-Lang and Kobayashi hyperbolicity conjectures for generic hypersurfaces of polynomial degree are proved using intersection theory for non-reductive geometric invariant theoretic quotients and recent work of Riedl and Yang.

AB - The Green-Griffiths-Lang and Kobayashi hyperbolicity conjectures for generic hypersurfaces of polynomial degree are proved using intersection theory for non-reductive geometric invariant theoretic quotients and recent work of Riedl and Yang.

KW - math.AG

KW - math.AT

KW - 14L24, 32Q45, 13A50, 55N91

M3 - Working paper

BT - Non-reductive geometric invariant theory and hyperbolicity

PB - ArXiv

ER -