On the complexity of proper holomorphic mappings between balls
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Publication:3625382
DOI10.1080/17476930902759403zbMath1171.32009arXiv0802.1739OpenAlexW2127653132MaRDI QIDQ3625382
Publication date: 12 May 2009
Published in: Complex Variables and Elliptic Equations (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0802.1739
Related Items (13)
Rational sphere maps, linear programming, and compressed sensing ⋮ CR Complexity and Hyperquadric Maps ⋮ Homotopy equivalence for proper holomorphic mappings ⋮ D'Angelo conjecture in the third gap interval ⋮ Three-jets determinations of normalized proper holomorphic maps from \(\mathbb{H}_n\) into \(\mathbb{H}_{3n-2}\) ⋮ Proper holomorphic maps from the unit disk to some unit ball ⋮ Normal forms, Hermitian operators, and CR maps of spheres and hyperquadrics ⋮ Symmetries in CR complexity theory ⋮ Algebraic Levi-flat hypervarieties in complex projective space ⋮ Hermitian symmetric polynomials and CR complexity ⋮ Uniqueness of certain polynomials constant on a line ⋮ Proper holomorphic polynomial maps between bounded symmetric domains of classical type ⋮ Proper Holomorphic Maps Between Bounded Symmetric Domains
Cites Work
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- Proper holomorphic maps between balls in one co-dimension
- Maps from the two-ball to the three-ball
- Extending proper holomorphic mappings of positive codimension
- Proper holomorphic maps between balls of different dimensions
- Finite jet determination of CR embeddings
- A stabilization theorem for Hermitian forms and applications to holomorphic mappings
- Degree estimates for polynomials constant on a hyperplane
- Degree of a holomorphic map between unit balls from $\mathbb C^2$ to $\mathbb C^n$
- Homogenization, Reflection, and the X-variety
- Mapping \(B^n\) into \(B^{2n-1}\)
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