2021 IEEE International IOT, Electronics and Mechatronics Conference (IEMTRONICS) 2021
DOI: 10.1109/iemtronics52119.2021.9422486
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Invariant Continuation of Discrete Multi-Valued Functions and Their Implementation

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Cited by 17 publications
(2 citation statements)
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“…An algorithm operator was developed, which is considered correct for problem Z, represents the sum of q operators from the model for calculating estimates, and is described by a set of 3 • n • m • q (where n is the number of predetermined features, m is the number of reference objects, q is the set of recognized objects) numerical parameters. An operator belonging to the linear closure of a model of the type of calculation of estimates was constructed [19][20][21][22]. The completeness of the linear closure of this model was proven for all problems in which for each class there is at least one stationary pair (u, v), and this correct algorithm is written explicitly.…”
Section: Introductionmentioning
confidence: 99%
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“…An algorithm operator was developed, which is considered correct for problem Z, represents the sum of q operators from the model for calculating estimates, and is described by a set of 3 • n • m • q (where n is the number of predetermined features, m is the number of reference objects, q is the set of recognized objects) numerical parameters. An operator belonging to the linear closure of a model of the type of calculation of estimates was constructed [19][20][21][22]. The completeness of the linear closure of this model was proven for all problems in which for each class there is at least one stationary pair (u, v), and this correct algorithm is written explicitly.…”
Section: Introductionmentioning
confidence: 99%
“…From inequality [19], it is easy to see that for each object from Q the proximity function for this S over the reference set S i , Ω = {(u, v)} is equal to 1. Therefore, b ij = N, i = r i , .…”
mentioning
confidence: 99%