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<http://eprints.uny.ac.id/id/eprint/11492> <http://purl.org/dc/terms/title> "THE PROPERTIES OF ORDERED BILINEAR FORM SEMIGROUP  IN TERM OF FUZZY QUASI-IDEALS"^^<http://www.w3.org/2001/XMLSchema#string> .
<http://eprints.uny.ac.id/id/eprint/11492> <http://purl.org/ontology/bibo/abstract> "A  bilinear form semigroup      is a special semigroup. This semigroup is constructed by an adjoin  ordered pair       , for   is a linear mapping from  a vector space   into itself and   for   is a linear mapping from  a vector space   into itself.  In this case, the vector spaces     have zero characteristics.  An ordered bilinear form semigroup is a bilinear form semigroup       includes  a  partial ordered ‘ ’ such that          is a poset and  for all           with      we  have        and       .   A fuzzy subset is a mapping from crisp set into a closed interval [0,1].  Let         be an ordered semigroup and      , we denote                           . An ordered semigroup   is left simple if and only if       ,     is right simple  if and only if       , for every    . In this paper we characterize the ordered bilinear form semigroup in term of fuzzy quasy-ideals. One of these properties said that a level subset of  a fuzzy subset   of      is a quasi- ideal if and only if   is a fuzzy quasi-ideal of     ."^^<http://www.w3.org/2001/XMLSchema#string> .
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