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|a (DE-627)JST086603078
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|a (JST)1194819
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|b ger
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|e rakwb
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|a eng
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|a 53D05
|2 MSC
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|2 MSC
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|a 55Q05
|2 MSC
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|a 57R19
|2 MSC
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|a Li, Hui
|e verfasserin
|4 aut
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|a Semi-Free Hamiltonian Circle Actions on 6-Dimensional Symplectic Manifolds
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|c 2003
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|a Text
|b txt
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|a Assume (M,ω) is a connected, compact 6-dimensional symplectic manifold equipped with a semi-free Hamiltonian circle action, such that the fixed point set consists of isolated points or compact orientable surfaces. We restrict attention to the case dim $H^{2}(M)<3$ . We give a complete list of the possible manifolds, and determine their equivariant cohomology rings and equivariant Chern classes. Some of these manifolds are classified up to diffeomorphism. We also show the existence for a few cases.
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|a Copyright 2003 American Mathematical Society
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|a Circle action
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|a symplectic manifold
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|a symplectic reduction
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|a equivariant cohomology
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|a Morse theory
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|a Mathematics
|x Applied mathematics
|x Statistics
|x Applied statistics
|x Statistical physics
|x Dimensional analysis
|x Dimensionality
|x Abstract spaces
|x Topological spaces
|x Mathematical manifolds
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|a Mathematics
|x Pure mathematics
|x Geometry
|x Surface geometry
|x Mathematical surfaces
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|a Mathematics
|x Pure mathematics
|x Geometry
|x Geometric shapes
|x Polytopes
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|a Mathematics
|x Pure mathematics
|x Discrete mathematics
|x Number theory
|x Numbers
|x Real numbers
|x Rational numbers
|x Integers
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|a Mathematics
|x Pure mathematics
|x Geometry
|x Differential geometry
|x Riemann manifold
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|a Mathematics
|x Mathematical values
|x Critical values
|x Extrema
|x Mathematical minima
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|a Mathematics
|x Applied mathematics
|x Statistics
|x Applied statistics
|x Descriptive statistics
|x Statistical distributions
|x Distribution functions
|x Probability distributions
|x Mathematical moments
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|a Mathematics
|x Mathematical objects
|x Mathematical rings
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|a Mathematics
|x Pure mathematics
|x Geometry
|x Differential geometry
|x Riemann manifold
|x Riemann surfaces
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|a research-article
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|i Enthalten in
|t Transactions of the American Mathematical Society
|d American Mathematical Society, 1900
|g 355(2003), 11, Seite 4543-4568
|w (DE-627)269247351
|w (DE-600)1474637-2
|x 10886850
|7 nnns
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|g volume:355
|g year:2003
|g number:11
|g pages:4543-4568
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|u https://www.jstor.org/stable/1194819
|3 Volltext
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|d 355
|j 2003
|e 11
|h 4543-4568
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