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Abstract
The present paper investigates Heegaard diagrams of non-orientable closed 3-manifolds, i.e. a non-orienable closed surface together with two sets of meridian disks of both handlebodies.
It is found all possible non-orientable genus 2 Heegaard diagrams of complexity less than 6.
Topological properties of Morse flows on closed smooth non-orientable 3-manifolds are described.
Normalized Heegaard diagrams are furhter used for classification Morse flows with a minimal number of singular points and singular trajectories
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