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Fig. 1

Nanostructure
Nanostructure

Figure 2

2D-Lattice, Nanotube, Nanotorus of TUC4C8
2D-Lattice, Nanotube, Nanotorus of TUC4C8

Figure 3

Semi-total(line) graph of 2D-Lattice, Nanotube, Nanotorus
Semi-total(line) graph of 2D-Lattice, Nanotube, Nanotorus

Edge partition of Semi-total(line) graph of 2D-Lattice

(a) r > 1 and s = 1
Edges Partitioned(2,4)(2,5)(3,5)(3,6)(4,4)(4,5)(5,5)(5,6)
No of Edges84(r-1)4(r-1)2(r-1)242(2r-3)4(r-1)

Edge Partition of Semi-total(line) graph of 2D-Lattice for Neighborhood vertices

(a) r > 1 and s = 1
Edges PartitionedNo of Edges
(8,13) (9,13) (13,20) (9,20) (16,20) (20,26)4
(13,13) (20,20)2
(16,26)2(r-1)
(16,21) (10,21) (21,21) (21,26)4(r-2)

Edge Partition for Semi-total(line) graph of Nanotorus

(a) r > 1 and s = 1
Edges Partitioned(3,3)(3,6)(6,6)
No of Edges2(r + 1)2(7r + 1)4(2r − 1)

Semi-total(line) graph of Nanotorous for Neighborhood vertices

(a) r > 1 and s = 1
Edges PartitionedNo of Edges
(15,24)16
(24,27)4
(24,24)2
(15,15)2(r + 1)
(15,27)8(r − 1)
(27,27)2(2 r − 3)
(18,30)2(r − 1)
(27,30) (18,27)4(r − 1)

Semi-total line graph of nanotube

(a) r > 1 and s = 1
Edges Partitioned(2,5)(3,3)(3,5)(5,5)(5,6)
No of Edges4r24(r+1)2(r-1)4r4(r-1)

Semi-total(line) graph of Nanotube for Neighborhood vetices

(a) r > 1 and s = 1
Edges PartitionedNo of Edges
(13,13) (18,18)2
(10,18) (18,21)4
(13,18)8
(10,21) (16,21) (21,26)4(r − 1)
(16,26)2(r − 1)
(21,21)2(2 r − 3)
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Life Sciences, other, Mathematics, Applied Mathematics, General Mathematics, Physics