ON PROPERTY OF COMPLEMENTS OF AN ALGEBRAIC CURVE WITH AT LEAST 4 IRREDUCIBLE COMPONENTS IN P2

被引:0
|
作者
Adachi, Yukinobu
机构
[1] Nishinomiya, Hyogo 662-0082
关键词
hyperbolic; measure hyperbolic; general type;
D O I
10.2996/kmj/1225980440
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
For the manifold M := P-2 - A(l) (l >= 4) where A(l) is an algebraic curve with / irreducible components, the notion that M is of log general type, measure hyperbolic and Delta(M) is a Curve or empty set, where Delta(M) is the degeneracy locus of the Kobayashi pseudodistance d(M) on M, coincide with each other.
引用
收藏
页码:333 / 337
页数:5
相关论文
共 50 条
  • [1] COMPUTING THE IRREDUCIBLE REAL FACTORS AND COMPONENTS OF AN ALGEBRAIC CURVE
    KALTOFEN, E
    [J]. PROCEEDINGS OF THE FIFTH ANNUAL SYMPOSIUM ON COMPUTATIONAL GEOMETRY, 1989, : 79 - 87
  • [3] Bisectional curvature of complements of curves in P2
    Wong, PM
    Wong, PPW
    [J]. JOURNAL OF MATHEMATICS OF KYOTO UNIVERSITY, 2005, 45 (03): : 599 - 625
  • [4] A family of irreducible free divisors in P2
    Nanduri, Ramakrishna
    [J]. JOURNAL OF ALGEBRA AND ITS APPLICATIONS, 2015, 14 (07)
  • [5] The least primitive root modulo p2
    Kerr, Bryce
    McGown, Kevin J.
    Trudgian, Tim
    [J]. JOURNAL OF NUMBER THEORY, 2020, 215 : 20 - 27
  • [6] Tautness and Fatou Components in P2
    Peters, Han
    Zeager, Crystal
    [J]. JOURNAL OF GEOMETRIC ANALYSIS, 2012, 22 (04) : 934 - 941
  • [7] On the Spectrum of the Local P2 Mirror Curve
    Kashaev, Rinat
    Sergeev, Sergey
    [J]. ANNALES HENRI POINCARE, 2020, 21 (11): : 3479 - 3497
  • [8] Nonwandering, nonrecurrent Fatou components in P2
    Weickert, BJ
    [J]. PACIFIC JOURNAL OF MATHEMATICS, 2003, 211 (02) : 391 - 397
  • [9] FUNDAMENTAL GROUP OF COMPLEMENT OF A REDUCIBLE CURVE IN P2
    OKA, M
    [J]. JOURNAL OF THE LONDON MATHEMATICAL SOCIETY-SECOND SERIES, 1976, 12 (JAN): : 239 - 252
  • [10] Unique ergodicity for foliations in P2 with an invariant curve
    Dinh, Tien-Cuong
    Sibony, Nessim
    [J]. INVENTIONES MATHEMATICAE, 2018, 211 (01) : 1 - 38