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- Polydisc abstract "In the theory of functions of several complex variables, a branch of mathematics, a polydisc is a Cartesian product of discs.More specifically, if we denote by the open disc of center z and radius r in the complex plane, then an open polydisc is a set of the form It can be equivalently written as One should not confuse the polydisc with the open ball in Cn, which is defined asHere, the norm is the Euclidean distance in Cn.When , open balls and open polydiscs are not biholomorphically equivalent, that is, there is no biholomorphic mapping between the two. This was proven by Poincaré in 1907 by showing that their automorphism groups have different dimensions as Lie groups. When the term bidisc is sometimes used.A polydisc is an example of logarithmically convex Reinhardt domain.".
- Polydisc wikiPageID "1599249".
- Polydisc wikiPageRevisionID "543982512".
- Polydisc hasPhotoCollection Polydisc.
- Polydisc id "6030".
- Polydisc title "polydisc".
- Polydisc subject Category:Several_complex_variables.
- Polydisc type PhysicalEntity100001930.
- Polydisc type SeveralComplexVariables.
- Polydisc type Thing100002452.
- Polydisc type Variable109468959.
- Polydisc comment "In the theory of functions of several complex variables, a branch of mathematics, a polydisc is a Cartesian product of discs.More specifically, if we denote by the open disc of center z and radius r in the complex plane, then an open polydisc is a set of the form It can be equivalently written as One should not confuse the polydisc with the open ball in Cn, which is defined asHere, the norm is the Euclidean distance in Cn.When , open balls and open polydiscs are not biholomorphically equivalent, that is, there is no biholomorphic mapping between the two. ".
- Polydisc label "Polidisco".
- Polydisc label "Polydisc".
- Polydisc label "Polyzylinder".
- Polydisc sameAs Polyzylinder.
- Polydisc sameAs Polidisco.
- Polydisc sameAs m.05fldj.
- Polydisc sameAs Q2103196.
- Polydisc sameAs Q2103196.
- Polydisc sameAs Polydisc.
- Polydisc wasDerivedFrom Polydisc?oldid=543982512.
- Polydisc isPrimaryTopicOf Polydisc.