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THE NEUTROSOPHIC HOM - GROUPS AND NEUTROSOPHIC HOM - SUBGROUPS I
Hom-groups are the non-associative generalization of a group whose associativity and unitality are twisted by a compatible bijective map. The neutrosophic set is a powerful tool in dealing with incomplete, indeterminate and inconsistent data that ...
ADETUNJI, AJUEBISHI PATIENCE +1 more
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On tiny-probability lattice enumeration. [PDF]
Aono Y, Nguyen PQ.
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Homomorphisms of Lattice-Valued Intuitionistic Fuzzy Subgroup Type-3. [PDF]
Kousar S +4 more
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Harmonic weak Maass forms and periods II. [PDF]
Alfes C, Bruinier JH, Schwagenscheidt M.
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Group-theoretic analysis of symmetry-preserving deployable structures and metamaterials. [PDF]
Chirikjian GS.
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Animations, videos and 3D models for teaching space-group symmetry. [PDF]
Bucio L +7 more
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Free tools for crystallographic symmetry handling and visualization. [PDF]
de la Flor G +6 more
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Corticosteroids treatment for pediatric acute respiratory syndrome: A critical review. [PDF]
Al-Sofyani KA.
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Arithmetic fundamental lemma for the spherical Hecke algebra. [PDF]
Li C, Rapoport M, Zhang W.
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Graph Partitions in Chemistry. [PDF]
Michos I, Raptis V.
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