MULTIDIMENSIONAL MIXMASTER MODELS
19874 pages
Published in:
- Phys.Lett.B 195 (1987) 27-30
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Abstract: (Elsevier)
The problem of chaotic behaviour in multidimensional mixmaster models is discussed. We classify n -dimensional homogeneous spaces possessing the structure of the product M 3 ×B, where M 3 is a three-dimensional homogenous space. We show that compactness of the microspace B is for dimension 3< n ⩽10 the sufficient condition for the chaotic regime to disappear. We characterize the class of spaces of dimension n >10 for which the chaotic regime does not exist.- COSMOLOGICAL MODEL
- FIELD THEORY: SPACE-TIME
- FIELD THEORY: HIGHER-DIMENSIONAL
- Einstein equation
- FIELD EQUATIONS: SOLUTION
- FIELD THEORY: CHAOTIC BEHAVIOR
- ALGEBRA: LIE
- ALGEBRA: REPRESENTATION
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