Abstract
There exist three vector fields with complete polynomial flows on
References
[1]
E. Andersén,
Volume-preserving automorphisms of
[2]
E. Andersén and L. Lempert,
On the group of holomorphic automorphisms of
[3] R. B. Andrist and E. F. Wold, Riemann surfaces in Stein manifolds with the density property, Ann. Inst. Fourier (Grenoble) 64 (2014), no. 2, 681–697. 10.5802/aif.2862Search in Google Scholar
[4] R. B. Andrist and E. F. Wold, Free dense subgroups of holomorphic automorphisms, Math. Z. 280 (2015), no. 1–2, 335–346. 10.1007/s00209-015-1425-8Search in Google Scholar
[5] I. Arzhantsev, H. Flenner, S. Kaliman, F. Kutzschebauch and M. Zaidenberg, Flexible varieties and automorphism groups, Duke Math. J. 162 (2013), no. 4, 767–823. 10.1215/00127094-2080132Search in Google Scholar
[6] I. Arzhantsev, K. Kuyumzhiyan and M. Zaidenberg, Infinite transitivity, finite generation, and Demazure roots, preprint (2018), https://arxiv.org/abs/1803.10620. 10.1016/j.aim.2019.05.006Search in Google Scholar
[7] I. Arzhantsev, M. Zaidenberg and K. Kuyumzhiyan, Flag varieties, toric varieties, and suspensions: Three examples of infinite transitivity (in Russian), Mat. Sb. 203 (2012), no. 7, 3–30; translation in Sb. Math. 203 (2012), no. 7–8, 923–949. Search in Google Scholar
[8] F. Forstnerič, Stein Manifolds and Holomorphic Mappings, 2nd ed., Ergeb. Math. Grenzgeb. (3) 56, Springer, Cham, 2017. 10.1007/978-3-319-61058-0Search in Google Scholar
[9]
F. Forstnerič and J.-P. Rosay,
Approximation of biholomorphic mappings by automorphisms of
[10]
F. Forstnerič and J.-P. Rosay,
Erratum: “Approximation of biholomorphic mappings by automorphisms of
[11] S. Kaliman and F. Kutzschebauch, On the present state of the Andersén–Lempert theory, Affine Algebraic Geometry, CRM Proc. Lecture Notes 54, American Mathematical Society, Providence (2011), 85–122. 10.1090/crmp/054/07Search in Google Scholar
[12] F. Kutzschebauch, M. Leuenberger and A. Liendo, The algebraic density property for affine toric varieties, J. Pure Appl. Algebra 219 (2015), no. 8, 3685–3700. 10.1016/j.jpaa.2014.12.017Search in Google Scholar
[13] D. Varolin, The density property for complex manifolds and geometric structures. II, Internat. J. Math. 11 (2000), no. 6, 837–847. 10.1142/S0129167X00000404Search in Google Scholar
[14] D. Varolin, The density property for complex manifolds and geometric structures, J. Geom. Anal. 11 (2001), no. 1, 135–160. 10.1007/BF02921959Search in Google Scholar
© 2019 Walter de Gruyter GmbH, Berlin/Boston
Articles in the same Issue
- Frontmatter
- Characteristic functions of semigroups in semi-simple Lie groups
- Damping estimates for oscillatory integral operators with real-analytic phases and its applications
- Formality properties of finitely generated groups and Lie algebras
- Toric actions in cosymplectic geometry
- On classification of typical representations for GL3(F)
- Integrable generators of Lie algebras of vector fields on ℂn
- Expanding phenomena over matrix rings
- On sup-norm bounds part II: GL(2) Eisenstein series
- Sublinear elliptic problems under radiality. Harmonic NA groups and Euclidean spaces
- Partial and full boundary regularity for non-autonomous functionals with Φ-growth conditions
- Radial averaging operator acting on Bergman and Lebesgue spaces
- The 𝑝-adic variation of the Gross–Kohnen–Zagier theorem
Articles in the same Issue
- Frontmatter
- Characteristic functions of semigroups in semi-simple Lie groups
- Damping estimates for oscillatory integral operators with real-analytic phases and its applications
- Formality properties of finitely generated groups and Lie algebras
- Toric actions in cosymplectic geometry
- On classification of typical representations for GL3(F)
- Integrable generators of Lie algebras of vector fields on ℂn
- Expanding phenomena over matrix rings
- On sup-norm bounds part II: GL(2) Eisenstein series
- Sublinear elliptic problems under radiality. Harmonic NA groups and Euclidean spaces
- Partial and full boundary regularity for non-autonomous functionals with Φ-growth conditions
- Radial averaging operator acting on Bergman and Lebesgue spaces
- The 𝑝-adic variation of the Gross–Kohnen–Zagier theorem