Results 131 to 140 of about 296 (172)
A modular architecture for trial-by-trial learning of redundant muscle activity patterns in novel sensorimotor tasks. [PDF]
PLoS Comput BiolDal'Bello LR +4 more
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Neural Activity in Quarks Language: Lattice Field Theory for a Network of Real Neurons. [PDF]
Entropy (Basel)Bardella G +7 more
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Return of the GEDAI: Unsupervised EEG Denoising based on Leadfield Filtering
Ros T +7 more
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Ensemble Fusion Models Using Various Strategies and Machine Learning for EEG Classification. [PDF]
Bioengineering (Basel)Prabhakar SK, Lee JJ, Won DO.
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Information Sciences, 1999
Topological BCI-algebras are characterized in terms of neighborhoods. It is proved that a topological BCI-algebra is Hausdorff iff \(\{0\}\) is closed. A filter base generating a BCI-topology is described.
Young Bae Jun
exaly +2 more sources
Topological BCI-algebras are characterized in terms of neighborhoods. It is proved that a topological BCI-algebra is Hausdorff iff \(\{0\}\) is closed. A filter base generating a BCI-topology is described.
Young Bae Jun
exaly +2 more sources
On derivations of BCI-algebras
Information Sciences, 2004The authors study BCI-algebras. The main contribution in this paper is the introduction of the notion of a derivation for BCI-algebras, which is defined in a way similar to the notion in ring theory. This is done by using the cap-operation and the BCI-product. Also, many properties related to the derivations are developed.
Young Bae Jun
exaly +3 more sources
Communications of the Korean Mathematical Society, 2003
Summary: We obtain \(Hom(P, _- )\) is an exact functor if \(P\) is a \(p\)-projective \(BCI\)-algebra.
Ahn, Sun Shin, Bang, Keumseong
exaly +3 more sources
Summary: We obtain \(Hom(P, _- )\) is an exact functor if \(P\) is a \(p\)-projective \(BCI\)-algebra.
Ahn, Sun Shin, Bang, Keumseong
exaly +3 more sources
Fuzzy Sets and Systems, 2001
The authors introduce the notions of some kinds of fuzzy ideals (fuzzy positive, fuzzy implicative, fuzzy commutative) in BCI-algebras and investigate their properties. Since the notions of fuzzy ideals which they define are natural extentions of those in crisp theory of BCI-algebras, all results which they prove are of course expected and proved ...
Yong Lin Liu, Jie Meng
exaly +2 more sources
The authors introduce the notions of some kinds of fuzzy ideals (fuzzy positive, fuzzy implicative, fuzzy commutative) in BCI-algebras and investigate their properties. Since the notions of fuzzy ideals which they define are natural extentions of those in crisp theory of BCI-algebras, all results which they prove are of course expected and proved ...
Yong Lin Liu, Jie Meng
exaly +2 more sources