Hierarchical porous zeolitic imidazolate frameworks (HZIFs) are promising materials for several applications, including adsorption, separation, and nanomedicine. Herein, the conversion of zinc hydroxide nitrate nanosheets into HZIF-8 nanocomposite with graphene oxide (GO) and magnetic nanoparticles (MNPs) is reported. The conversion takes place at room temperature in water. This approach has been successfully applied for the formation of leaf-like ZIF(ZIF-L), and their nanocomposites with nanoparticles, such as GO and MNPs. This method offers a simple approach for the synthesis of tunable pore structure using nanoparticles and fast room temperature conversion (30 min) without any visible residual impurities of zinc hydroxide nitrates. The applications of HZIF-8, ZIF-L, and their nanocomposites, for CO₂ sorption, exhibit excellent adsorption properties. The synthesized composites exhibit enhanced CO₂ adsorption capacity due to the synergistic effect between nanoparticles (GO, or MNPs), and ZIF-8. The materials have good potential for further applications.

The concepts of fuzzifying γ-open sets and fuzzifying γ-closed sets are studied and some interesting results (Theorems 5.4 and 5.5) are obtained. Also, the concept of fuzzifying γ-continuity are introduced and some important characterizations (Theorem 6.1) are obtained. Furthermore, some compositions of fuzzifying γ-continuity and fuzzifying continuity are presented (Theorem 6.2). @2002, International Society for Mathematical Sciences

The concepts of fuzzy pre-continuity and fuzzy cpre-continuity are introduced and studied in fuzzifying topology essentially in order to give decompositions of fuzzy continuity.

@ 2001 Elsevier Science B.V.

In the present paper we introduce R₀- and R₁-separation axioms in fuzzifying topology and study their relations with T₁- and T₂-separation axioms, respectively. Furthermore, we introduce and study semi-T₀-, semi-R₀-, semi-T₁-, semi-R₁-, semi-T₂ (semi-Hausdorff)-, semi-T₃ (semi-regularity)- and semi-T₄ (semi-normality)-separation axioms in fuzzifying topology and
give some of their characterizations as well as the relations of these axioms and other separation axioms in fuzzifying topology introduced by Shen, Fuzzy Sets and Systems 57 (1993) 111–123.

@ 2001 Elsevier Science B.V.

The concept of semi-open sets is extended in fuzzifying topology in two various types one of them is stronger than the other, but the converse may not be true. These concepts and two types of semi-continuity induced by them are introduced and studied in fuzzifying topology. Furthermore, four types of irresolute functions are considered between fuzzifying topological spaces.

The concepts of α-continuity and cα-continuity are considered and studied in fuzzifying topology and by making use of these concepts, some decompositions of fuzzy continuity are introduced. It is proved that the family of all α-sets in
fuzzifying topology may not be a fuzzifying topology.

@ 2000 Elsevier Science B.V.

The concepts of β-continuity and D(c, β)-continuity are considered and studied fuzzifying continuity in fuzzifying topology and by making use of these concepts, some decompositions of fuzzy continuity are introduced.

@1999, International Fuzzy Mathematics Institute, Los Angeles.

In this paper, a preuniform structure based on way below relation (or L-fuzzifying preuniform structure) was defined and their properties were studied. Also, the concept of interior and closure operators in the L-fuzzifying setting were established. Furthermore, the relation between L-fuzzifying preuniform and L-fuzzifying topological spaces were explained. Finally, the continuity of L-fuzzifying preuniform spaces was studied.

The concepts of fuzzy semi-continuity and fuzzy csemi- continuity are introduced and studied essentially in order to decompose fuzzy continuity in fuzzifying topology. Furthermore, the concept of csemi-neighborhood system is presented and by making use of it a fuzzifying topology is introduced and so Comparisions of motivated types of continuity are pointed out.