Siegel-Surgery according to Gaofei Zhang

Carsten Lunde Petersen

Siegel-Surgery according to Gaofei Zhang

Bidragets oversatte titel: Siegel Kirurgi efter Gaofei Zhang

Publikation: Konferencebidrag › Poster › Forskning

Abstract

I et nyere manuskrift har Gaofei Zhang vist ved hjælp af quasi-konform kirurgi at Siegel disken for EXP(i2πθ)sin(z), hvor θ er af begrænset type, er en quasi-disk hvis rand går gennem de to kritiske punkter ±π/2. Hans konstruktion minder om kirurgi argumenter af A. Douady og senere A. Cheritat men det er nemt at tilpasse til mange situationer, som f.eks de to studeret af Douady og Cheritat.

Originalsprog	Engelsk
Publikationsdato	2005
Status	Udgivet - 2005
Begivenhed	Seminaire COOL IHEP - Paris, Frankrig Varighed: 27 maj 2005 → 27 maj 2005

Konference

Konference	Seminaire COOL IHEP
Land	Frankrig
By	Paris
Periode	27/05/2005 → 27/05/2005

Citer dette

Petersen, C. L. (2005). Siegel-Surgery according to Gaofei Zhang. Poster session præsenteret på Seminaire COOL IHEP, Paris, Frankrig.

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title = "Siegel-Surgery according to Gaofei Zhang",

abstract = "In a recent manuscript Gaofei Zhang has shown using quasi-conformal surgery, that the Siegel disk for the rotated sine function EXP(i2πθ)sin(z) is a quasi-disk passing whose boundary passes through the two neighbouring critical points ±π/2. His construction is similar in spirit to surgery constructions by first A. Doaudy and later by A. Cheritat. However the argument of Zhang is easily adaptable to many situations, including those studied by Douady and Cheritat.",

author = "Petersen, {Carsten Lunde}",

year = "2005",

language = "English",

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T1 - Siegel-Surgery according to Gaofei Zhang

AU - Petersen, Carsten Lunde

PY - 2005

Y1 - 2005

N2 - In a recent manuscript Gaofei Zhang has shown using quasi-conformal surgery, that the Siegel disk for the rotated sine function EXP(i2πθ)sin(z) is a quasi-disk passing whose boundary passes through the two neighbouring critical points ±π/2. His construction is similar in spirit to surgery constructions by first A. Doaudy and later by A. Cheritat. However the argument of Zhang is easily adaptable to many situations, including those studied by Douady and Cheritat.

AB - In a recent manuscript Gaofei Zhang has shown using quasi-conformal surgery, that the Siegel disk for the rotated sine function EXP(i2πθ)sin(z) is a quasi-disk passing whose boundary passes through the two neighbouring critical points ±π/2. His construction is similar in spirit to surgery constructions by first A. Doaudy and later by A. Cheritat. However the argument of Zhang is easily adaptable to many situations, including those studied by Douady and Cheritat.

M3 - Poster

Y2 - 27 May 2005 through 27 May 2005

ER -