-Torsion for complex manifolds and the adiabatic limit-Torsion for complex manifolds and the adiabatic limit

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dc.contributor.author Laederich, Stephane en_US
dc.date.accessioned 2006-09-11T17:49:45Z
dc.date.available 2006-09-11T17:49:45Z
dc.date.issued 1992-05 en_US
dc.identifier.citation Laederich, Stephane; (1992). " -Torsion for complex manifolds and the adiabatic limit-Torsion for complex manifolds and the adiabatic limit." Communications in Mathematical Physics 146(1): 91-102. <http://hdl.handle.net/2027.42/46478> en_US
dc.identifier.issn 1432-0916 en_US
dc.identifier.issn 0010-3616 en_US
dc.identifier.uri http://hdl.handle.net/2027.42/46478
dc.description.abstract We consider a complex fibration and pull back bundles E 1 and E 2 over M . Using the adiabatic limit idea, we compute the metric invariant T p (E 1 )/T p (E 2 ), where T p (E) denotes the complex Ray-Singer torsion. en_US
dc.format.extent 554670 bytes
dc.format.extent 3115 bytes
dc.format.mimetype application/pdf
dc.format.mimetype text/plain
dc.language.iso en_US
dc.publisher Springer-Verlag en_US
dc.subject.other Quantum Computing, Information and Physics en_US
dc.subject.other Statistical Physics en_US
dc.subject.other Quantum Physics en_US
dc.subject.other Relativity and Cosmology en_US
dc.subject.other Physics en_US
dc.subject.other Nonlinear Dynamics, Complex Systems, Chaos, Neural Networks en_US
dc.subject.other Mathematical and Computational Physics en_US
dc.title -Torsion for complex manifolds and the adiabatic limit-Torsion for complex manifolds and the adiabatic limit en_US
dc.subject.hlbsecondlevel Physics en_US
dc.subject.hlbsecondlevel Mathematics en_US
dc.subject.hlbtoplevel Science en_US
dc.description.peerreviewed Peer Reviewed en_US
dc.contributor.affiliationum Department of Mathematics, University of Michigan, 48109-1003, Ann Arbor, Michigan, USA en_US
dc.contributor.affiliationumcampus Ann Arbor en_US
dc.description.bitstreamurl http://deepblue.lib.umich.edu/bitstream/2027.42/46478/1/220_2005_Article_BF02099209.pdf en_US
dc.identifier.doi http://dx.doi.org/10.1007/BF02099209 en_US
dc.identifier.source Communications in Mathematical Physics en_US
dc.owningcollname Interdisciplinary and Peer-Reviewed
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