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Corpus ID: 213396219

Algebraic and Model Theoretic Properties of O-minimal Exponential Fields

@inproceedings{Krapp2019AlgebraicAM,
title={Algebraic and Model Theoretic Properties of O-minimal Exponential Fields},
author={L. S. Krapp},
year={2019}
}

An exponential exp on an ordered field (K,+,−, ·, 0, 1, <) is an order-preserving isomorphism from the ordered additive group (K,+, 0, <) to the ordered multiplicative group of positive elements ( K>0, ·, 1, < ) . The structure (K,+,−, ·, 0, 1, <, exp) is then called an ordered exponential field. A linearly ordered structure (M,<, . . .) is called o-minimal if every parametrically definable subset of M is a finite union of points and open intervals of M . The main subject of this thesis is the… Expand