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Dynamics of causal sets
Káninský, Jakub ; Svítek, Otakar (advisor) ; Žofka, Martin (referee)
The causal set theory represents a possible approach to quantum gravity. It is based upon two leading concepts, causality and discreteness. The causal set, embodying the fundamental structure, forms the discrete substratum for spacetime. Relations to the continuous spacetime are then studied by kinematics while the dynamics' task is to provide a set of rules that would conduct the process of formation. Within this thesis we give a coherent introduction to the causal set theory, focusing on the classical dynamics, in particular its general form called the classical sequential growth. In the sequel, we explore some of the applications, taking advantage of growth simulations.

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