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Articles

On local distance antimagic labeling of graphs

, &
Pages 91-96 | Received 16 May 2022, Accepted 04 Sep 2023, Published online: 30 Oct 2023

Figures & data

Fig. 1 Local distance antimagic labelings of P3, F3, and C4.

Fig. 1 Local distance antimagic labelings of P3, F3, and C4.

Fig. 2 A local distance antimagic labeling of P5 proving that χld(P5)=3.

Fig. 2 A local distance antimagic labeling of P5 proving that χld(P5)=3.

Fig. 3 A local distance antimagic labeling of P11 proving that χld(P11)=3.

Fig. 3 A local distance antimagic labeling of P11 proving that χld(P11)=3.

Fig. 4 A local distance antimagic labeling of P10.

Fig. 4 A local distance antimagic labeling of P10.

Fig. 5 A local distance antimagic labeling of P13.

Fig. 5 A local distance antimagic labeling of P13.

Fig. 6 A local distance antimagic labeling of C20.

Fig. 6 A local distance antimagic labeling of C20.

Fig. 7 Arrangement of vertices vi,j in the ith copy of Fn .

Fig. 7 Arrangement of vertices vi,j in the ith copy of Fn .

Fig. 8 A local distance antimagic labeling of 4F3 inducing 10 distinct vertex colors.

Fig. 8 A local distance antimagic labeling of 4F3 inducing 10 distinct vertex colors.

Fig. 9 A local distance antimagic labeling of a caterpillar with central path P8.

Fig. 9 A local distance antimagic labeling of a caterpillar with central path P8.