0000000000709874

AUTHOR

Chris Miller

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Differential equations over polynomially bounded o-minimal structures

2002

We investigate the asymptotic behavior at +∞ of non-oscillatory solutions to differential equations y' = G(t, y), t > a, where G: R 1+l → R l is definable in a polynomially bounded o-minimal structure. In particular, we show that the Pfaffian closure of a polynomially bounded o-minimal structure on the real field is levelled.

CombinatoricsDiscrete mathematicsAsymptotic analysisDifferential equationApplied MathematicsGeneral MathematicsBounded functionClosure (topology)Structure (category theory)PfaffianReal fieldMathematicsProceedings of the American Mathematical Society
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