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New Mathematics and Natural Computation, 2012
In this paper we define prime, strongly prime and semiprime k-bi-ideals of a hemiring. We also define their fuzzy versions and characterize hemirings by the properties of these k-bi-ideals.
MUHAMMAD SHABIR, RUKHSHANDA ANJUM
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In this paper we define prime, strongly prime and semiprime k-bi-ideals of a hemiring. We also define their fuzzy versions and characterize hemirings by the properties of these k-bi-ideals.
MUHAMMAD SHABIR, RUKHSHANDA ANJUM
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Bi-ideal approximation spaces and their applications
Soft Computing, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ali Kandil +3 more
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Lobachevskii Journal of Mathematics, 2008
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