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Legendrian submanifolds in high-dimensional contact topology
 Strakoš, Filip ; Golovko, Roman (advisor) ; O'Buachalla, Re (referee)
This thesis deals with results concerning both flexible and rigid parts of contact topol- ogy. Basic notions of contact topology and constructions of higher-dimensional Legen- drian submanifolds are stated. There is proved the existence of infinite family of pair-wise Legendrian non-isotopic loose Legendrian embeddings of 3-torus so that each embedding is not a Legendrian product of lower-dimensional tori. In the rest of the text, the bilin- earized Legendrian contact homology invariant is described and the criterion for DGA- homotopy of augmentation of Chekanov-Eliashberg algebra for disconnected Legendrian submanifolds is proved. 1
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