Add to ORKGWe present a construction of a proper holomorphic embedding $f\colon \Bbb P^1\setminus C\hookrightarrow \Bbb C^2$, where C is a Cantor set obtained by removing smaller and smaller vertical and horizontal strips from a square of side 2, allowing to realize it to have Lebesgue measure arbitrarily close to 4
In this paper we prove some compactness theorems of families of proper holomorphic correspondences. ...
We introduce a topological object, called hairy Cantor set, which in many ways enjoys the universal ...
Examples by Poletsky and the author and by Zwonek show the existence nowhere extendable holomorphic ...
We clarify the details of a cryptical paper by Orevkov in which a construction of a proper holomorph...
One of the biggest open problems in Complex Geometry is whether every open Riemann Surface admits a ...
This paper brings several contributions to the classical Forster-Bell-Narasimhan conjecture and the ...
AbstractWe prove that the interior of any compact complex curve with smooth boundary in C2 admits a ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46245/1/208_2005_Article_BF01461006.pd
We solve the problem of simultaneously embedding properly holomorphically into $\Bbb C^2$ a whole fa...
We prove that several types of open Riemann surfaces, including the finitely connected planar domain...
AbstractThe main result establishes a technique for constructing wildly embedded Cantor sets in Eucl...
We show that every closed subset of CN that has finite (2N-2) dimensional measure is a removable set...
We investigate whether a Stein manifold M which allows proper holomorphic embedding into ℂ n can be ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46249/1/208_2005_Article_BF01445264.pd
approximation by polynomials, concerns how massive the polynomial hulls of Cantor sets may be. In co...
In this paper we prove some compactness theorems of families of proper holomorphic correspondences. ...
We introduce a topological object, called hairy Cantor set, which in many ways enjoys the universal ...
Examples by Poletsky and the author and by Zwonek show the existence nowhere extendable holomorphic ...
We clarify the details of a cryptical paper by Orevkov in which a construction of a proper holomorph...
One of the biggest open problems in Complex Geometry is whether every open Riemann Surface admits a ...
This paper brings several contributions to the classical Forster-Bell-Narasimhan conjecture and the ...
AbstractWe prove that the interior of any compact complex curve with smooth boundary in C2 admits a ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46245/1/208_2005_Article_BF01461006.pd
We solve the problem of simultaneously embedding properly holomorphically into $\Bbb C^2$ a whole fa...
We prove that several types of open Riemann surfaces, including the finitely connected planar domain...
AbstractThe main result establishes a technique for constructing wildly embedded Cantor sets in Eucl...
We show that every closed subset of CN that has finite (2N-2) dimensional measure is a removable set...
We investigate whether a Stein manifold M which allows proper holomorphic embedding into ℂ n can be ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46249/1/208_2005_Article_BF01445264.pd
approximation by polynomials, concerns how massive the polynomial hulls of Cantor sets may be. In co...
In this paper we prove some compactness theorems of families of proper holomorphic correspondences. ...
We introduce a topological object, called hairy Cantor set, which in many ways enjoys the universal ...
Examples by Poletsky and the author and by Zwonek show the existence nowhere extendable holomorphic ...