
pmid: 25006593
pmc: PMC4070545
Based on the light relation between a normal subgroup and a complete congruence relation of a group, we consider the homomorphism problem of rough groups and rough quotient groups and investigate their operational properties. Some new results are obtained.
FOS: Computer and information sciences, Relation (database), Technology, Rough Sets Theory and Applications, Quotient group, Science, Geometry, Organic chemistry, Cyclic group, Normal subgroup, Artificial Intelligence, Data Mining Techniques and Applications, FOS: Mathematics, Data mining, Probabilistic Rough Sets, Group (periodic table), Abelian group, T, Q, R, Pure mathematics, Statistical Machine Translation and Natural Language Processing, Congruence (geometry), Models, Theoretical, Computer science, Chemistry, Computational Theory and Mathematics, Quotient, Combinatorics, Rough set, Computer Science, Physical Sciences, Homomorphism, Medicine, Mathematics, Research Article, Information Systems
FOS: Computer and information sciences, Relation (database), Technology, Rough Sets Theory and Applications, Quotient group, Science, Geometry, Organic chemistry, Cyclic group, Normal subgroup, Artificial Intelligence, Data Mining Techniques and Applications, FOS: Mathematics, Data mining, Probabilistic Rough Sets, Group (periodic table), Abelian group, T, Q, R, Pure mathematics, Statistical Machine Translation and Natural Language Processing, Congruence (geometry), Models, Theoretical, Computer science, Chemistry, Computational Theory and Mathematics, Quotient, Combinatorics, Rough set, Computer Science, Physical Sciences, Homomorphism, Medicine, Mathematics, Research Article, Information Systems
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