Correction to: Generic family with robustly infinitely many sinks

被引：0

作者：

Pierre Berger

机构：

[1] Université Paris 13,

来源：

Inventiones mathematicae | 2019年 / 218卷

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

All the main results of [2] are correct, but this would need a substantial variation of the proof as done in [3].

引用

页码：649 / 656

页数：7

共 50 条

[1] Generic family with robustly infinitely many sinks
Berger, Pierre
[J]. INVENTIONES MATHEMATICAE, 2016, 205 (01) : 121 - 172
[2] Generic family with robustly infinitely many sinks
Pierre Berger
[J]. Inventiones mathematicae, 2016, 205 : 121 - 172
[3] Generic family with robustly infinitely many sinks (vol 205, pg 121, 2016)
Berger, Pierre
[J]. INVENTIONES MATHEMATICAE, 2019, 218 (02) : 649 - 656
[4] BIFURCATION TO INFINITELY MANY SINKS
ROBINSON, C
[J]. COMMUNICATIONS IN MATHEMATICAL PHYSICS, 1983, 90 (03) : 433 - 459
[5] A C1-generic dichotomy for diffeomorphisms:: Weak forms of hyperbolicity or infinitely many sinks or sources
Bonatti, C
Díaz, LJ
Pujals, ER
[J]. ANNALS OF MATHEMATICS, 2003, 158 (02) : 355 - 418
[6] Heteroclinic connections and genericity of infinitely many sinks or sources
Bonatti, PC
Díaz, L
[J]. ANNALES SCIENTIFIQUES DE L ECOLE NORMALE SUPERIEURE, 1999, 32 (01): : 135 - 150
[7] SIMULTANEOUS CONTINUATION OF INFINITELY MANY SINKS AT HOMOCLINIC BIFURCATIONS
Catsigeras, Eleonora
Cerminara, Marcelo
Enrich, Heber
[J]. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 2011, 29 (03) : 693 - 736
[8] Germ-typicality of the coexistence of infinitely many sinks
Berger, Pierre
Crovisier, Sylvain
Pujals, Enrique
[J]. ADVANCES IN MATHEMATICS, 2022, 407
[9] INFINITELY MANY COEXISTING SINKS FROM DEGENERATE HOMOCLINIC TANGENCIES
DAVIS, GJ
[J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1991, 323 (02) : 727 - 748
[10] Infinitely many proofs that there are infinitely many primes
MacHale, Des
[J]. MATHEMATICAL GAZETTE, 2013, 97 (540): : 495 - 498

← 1 2 3 4 5 →