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  1. Completeness of a functional system for surjective functions.Alfredo Burrieza, Inmaculada Fortes & Inmaculada Pérez de Guzmán - 2017 - Mathematical Logic Quarterly 63 (6):574-597.
    Combining modalities has proven to have interesting applications and many approaches that combine time with other types of modalities have been developed. One of these approaches uses accessibility functions between flows of time to study the basic properties of the functions, such as being total or partial, injective, surjective, etc. The completeness of certain systems expressing many of these properties, with the exception of surjectivity, has been proven. In this paper we propose a language with nominals to denote the initial (...)
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  • Analyzing completeness of axiomatic functional systems for temporal × modal logics.Alfredo Burrieza, Inmaculada P. de Guzmán & Emilio Muñoz-Velasco - 2010 - Mathematical Logic Quarterly 56 (1):89-102.
    In previous works, we presented a modification of the usual possible world semantics by introducing an independent temporal structure in each world and using accessibility functions to represent the relation among them. Different properties ofthe accessibility functions have been considered and axiomatic systems which define these properties have been given. Only a few ofthese systems have been proved tobe complete. The aim ofthis paper is to make a progress in the study ofcompleteness for functional systems. For this end, we use (...)
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