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On structural completeness versus almost structural completeness problem : a discriminator varieties case study
(2015)
We study the following problem: determine which almost structurally complete quasivarieties are structurally complete. We propose a general solution to this problem and then a solution in the semisimple case. As a consequence, ...
Läuchli's completeness theorem from a topos-theoretic perspective
(Springer, 2010-04)
We prove a variant of Läuchli's completeness theorem for intuitionistic predicate calculus. The formulation of the result relies on the observation (due to Lawvere) that Läuchli's theorem is related to the logic of the ...
On the robustness of EEG tensor completion methods
(Springer Verlag Berlín, 2021-04)
During the acquisition of electroencephalographic (EEG) signals, data may be missing or corrupted by noise and artifacts. To reconstruct the incomplete data, EEG signals are firstly converted into a three-order tensor ...
Complete and atomic Tarski algebras
(Springer, 2019-03)
Tarski algebras, also known as implication algebras or semi-boolean algebras, are the {→}-subreducts of Boolean algebras. In this paper we shall introduce and study the complete and atomic Tarski algebras. We shall prove ...
Vibration of orthotropic plates: Discussion on the completeness of the solutions used in direct methods
(Academic Press Ltd - Elsevier Science Ltd, 2003-04)
The importance of the completeness of a set of solutions used in a direct variational method is herein discussed regarding a plate vibration application. The property is relevant to two issues: the claim of an “exact” ...
A characterization of the left exact categories whose exact completions are toposes
(Elsevier Science, 2003-02-01)
We characterize the categories with finite limits whose exact completions are toposes and discuss some examples and counter-examples.
Complete Journal Scientia et PRAXIS Vol.02. No.04-2022.Revista Completa Scientia et PRAXIS Vol.02. No.04-2022.
(Academia Mexicana de Investigación y Docencia en Innovación (AMIDI), 2022)
Revista Completa Scientia et PRAXIS Vol.01. No.02-2021Complete Journal Scientia et PRAXIS Vol.01. No.02-2021
(Academia Mexicana de Investigación y Docencia en Innovación (AMIDI), 2021)