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Dominant local metric dimension of wheel related graphs.

Umilasari, R., Susilowati, L., & Slamin, N. (2021).

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On the Dominant Local Resolving Set of Vertex Amalgamation Graphs.

Umilasari, R., Susilowati, L., Slamin, S., & Prabhu, S. (2023).

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Some properties of dominant local metric dimension.

Some properties of dominant local metric dimension.

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Resolvability in graphs and the metruc dimension of a graph.

Chartrand, G., Eroh, L., Johnson, M. A., & Oellermann, O. R (2000).

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Resolving domination in graphs.

Brigham, R. C., Chartrand, G., Dutton, R. D., & Zhang, P. (2003).

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Teori graf dan aplikasinya (Edisi kedua).

Slamin. (2023).

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Bahan ajar matematika diskret (graf).

Apriyani, D. C. N. (2024).

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Teori graph dan penerapannya

Rahayuningsih, S. (2018).

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Aplikasi Pewarnaan Graf pada Penjadwalan UAS Program Studi Pendidikan Matematika Unugiri menggunakan Algoritma Welch-Powell.

Sa’adah, T. N., Fathoni, M. I. A., & Sari, A. C. (2022).

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