  Linear Dynamic Logic on finite traces LDLf is a powerful logic for reasoning
about the behaviour of concurrent and multi-agent systems.
  In this paper, we investigate techniques for both the characterisation and
verification of equilibria in multi-player games with goals/objectives
expressed using logics based on LDLf. This study builds upon a generalisation
of Boolean games, a logic-based game model of multi-agent systems where players
have goals succinctly represented in a logical way.
  Because LDLf goals are considered, in the settings we study -- Reactive
Modules games and iterated Boolean games with goals over finite traces --
players' goals can be defined to be regular properties while achieved in a
finite, but arbitrarily large, trace.
  In particular, using alternating automata, the paper investigates
automata-theoretic approaches to the characterisation and verification of (pure
strategy Nash) equilibria, shows that the set of Nash equilibria in
multi-player games with LDLf objectives is regular, and provides complexity
results for the associated automata constructions.
