Hyperstructures have applications in mathematics and in other sciences. For this, the largest class of the hyperstructures, the Hv-structures, is used. They satisfy the weak axioms where the non-empty intersection replaces equality. The fundamental relations connect, by quotients, the Hv-structures with the classical ones. Since the number of Hv-structures defined on the same set is very big, it is important to study special elements. A lot of those special elements are not appeared in the classical theory therefore, one has to discover their properties from the beginning. We continuous our study on Hv-structures which have the so called strong inverse elements.
Kaplani, T., Vougiouklis, T. (2020). On strong-inverse elements. Journal of Algebraic Hyperstructures and Logical Algebras, 1(3), 51-60. doi: 10.29252/hatef.jahla.1.3.4
MLA
T. Kaplani; T. Vougiouklis. "On strong-inverse elements". Journal of Algebraic Hyperstructures and Logical Algebras, 1, 3, 2020, 51-60. doi: 10.29252/hatef.jahla.1.3.4
HARVARD
Kaplani, T., Vougiouklis, T. (2020). 'On strong-inverse elements', Journal of Algebraic Hyperstructures and Logical Algebras, 1(3), pp. 51-60. doi: 10.29252/hatef.jahla.1.3.4
VANCOUVER
Kaplani, T., Vougiouklis, T. On strong-inverse elements. Journal of Algebraic Hyperstructures and Logical Algebras, 2020; 1(3): 51-60. doi: 10.29252/hatef.jahla.1.3.4
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