Unique factorisation in semigroups
In: History of Mathematics; Mathematics across the Iron Curtain, S. 77-105
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In: History of Mathematics; Mathematics across the Iron Curtain, S. 77-105
In: History of Mathematics; Mathematics across the Iron Curtain, S. 107-134
In: International Journal of Advanced Research in Engineering and Technology (IJARET), Band 11(10), Heft 2020, S. 28-35
SSRN
In: The journal of mathematical sociology, Band 25, Heft 2, S. 139-161
ISSN: 1545-5874
In: History of Mathematics; Mathematics across the Iron Curtain, S. 277-302
SSRN
In: History of Mathematics; Mathematics across the Iron Curtain, S. 249-275
In: The journal of mathematical sociology, Band 2, Heft 1, S. 37-61
ISSN: 1545-5874
In: Iraqi journal of science, S. 1-10
ISSN: 0067-2904
In this work, we introduce an intuitionistic fuzzy ideal on a KU-semigroup as a generalization of the fuzzy ideal of a KU-semigroup. An intuitionistic fuzzy k-ideal and some related properties are studied. Also, a number of characteristics of the intuitionistic fuzzy k-ideals are discussed. Next, we introduce the concept of intuitionistic fuzzy k-ideals under homomorphism along with the Cartesian products.
In: Synthese: an international journal for epistemology, methodology and philosophy of science, Band 192, Heft 7, S. 2151-2158
ISSN: 1573-0964
In: International Journal of Innovative Research in Engineering & Management (IJIREM), Band 7, Heft -6
SSRN
Working paper
In: Proceedings of the Estonian Academy of Sciences. Physics, mathematics, Band 55, Heft 3, S. 189
In: Iraqi journal of science, S. 2588-2595
ISSN: 0067-2904
The main goal of this work, is to study new classes of bornological semi group with respect to S-bounded maps, S*-bounded maps and S**-bounded maps. This manuscript would be useful to give the theoritical solution for problems in bounded and limatation by restrict the condition of boundedness. So, the motivation of this work is to require less restrictive condition on the semigroup operations neither of the operation is required to be bounded. The main important results, we prove that every bornological semigroup is an S-bornological semigroup, S*-bornological semigroup and S**-bornological semigroup. Furthermore, the certain condition for any codomain of S*-bornological semigroup to be S*-bornological semigroup was given. In addition, every left (right) translation is S-bornological isomorphism and S*-bornological isomorphism.
In: Herbert Scarf’s Contributions to Economics, Game Theory and Operations Research, S. 207-225
In: Proceedings of the Estonian Academy of Sciences, Band 61, Heft 1, S. 38
ISSN: 1736-7530