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Proceedings of the Second ISAAC Congress - Volume 2: This project has been executed with Grant No. 11-56 from the Commemorative Association for the Japan World Exposition (1970) (Hardcover, 2001 ed.) Loot Price: R5,767
Discovery Miles 57 670
Proceedings of the Second ISAAC Congress - Volume 2: This project has been executed with Grant No. 11-56 from the Commemorative...

Proceedings of the Second ISAAC Congress - Volume 2: This project has been executed with Grant No. 11-56 from the Commemorative Association for the Japan World Exposition (1970) (Hardcover, 2001 ed.)

Heinrich G.W. Begehr, R.P. Gilbert, Joji Kajiwara

Series: International Society for Analysis, Applications and Computation, 8

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Loot Price R5,767 Discovery Miles 57 670 | Repayment Terms: R540 pm x 12*

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Let 8 be a Riemann surface of analytically finite type (9, n) with 29 - 2+n> O. Take two pointsP1, P2 E 8, and set 8 ,1>2= 8 \ {P1' P2}. Let PI Homeo+(8;P1,P2) be the group of all orientation preserving homeomor- phismsw: 8 -+ 8 fixingP1, P2 and isotopic to the identity on 8. Denote byHomeot(8;Pb P2) the set of all elements ofHomeo+(8;P1, P2) iso- topic to the identity on 8 ,P2' ThenHomeot(8;P1,P2) is a normal sub- pl group ofHomeo+(8;P1,P2). We setIsot(8;P1,P2) =Homeo+(8;P1,P2)/ Homeot(8;p1, P2). The purpose of this note is to announce a result on the Nielsen- Thurston-Bers type classification of an element [w] ofIsot+(8;P1,P2). We give a necessary and sufficient condition for thetypeto be hyperbolic. The condition is described in terms of properties of the pure braid [b ] w induced by [w]. Proofs will appear elsewhere. The problem considered in this note and the form ofthe solution are suggested by Kra's beautiful theorem in [6], where he treats self-maps of Riemann surfaces with one specified point. 2 TheclassificationduetoBers Let us recall the classification of elements of the mapping class group due to Bers (see Bers [1]). LetT(R) be the Teichmiiller space of a Riemann surfaceR, andMod(R) be the Teichmtiller modular group of R. Note that an orientation preserving homeomorphism w: R -+ R induces canonically an element (w) EMod(R). Denote by&.r(R)(*,.) the Teichmiiller distance onT(R). For an elementXEMod(R), we define a(x)= inf &.r(R)(r,x(r)).

General

Imprint: Springer
Country of origin: Netherlands
Series: International Society for Analysis, Applications and Computation, 8
Release date: December 2000
First published: December 2000
Editors: Heinrich G.W. Begehr • R.P. Gilbert • Joji Kajiwara
Dimensions: 235 x 155 x 44mm (L x W x T)
Format: Hardcover
Pages: 821
Edition: 2001 ed.
ISBN-13: 978-0-7923-6598-3
Categories: Books > Science & Mathematics > Mathematics > Calculus & mathematical analysis > Differential equations
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LSN: 0-7923-6598-4
Barcode: 9780792365983

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