A graph is called Hamiltonian (resp. traceable) if the graph has a Hamiltonian cycle (resp. path), a cycle (resp. path) containing all the vertices of the graph. The energy of a graph is defined as the sum of the absolute values of the eigenvalues of the graph. In this note, we present new conditions based on energy for Hamiltonain and traceable graphs.
Li, R. (2019). Energy Conditions for Hamiltonian and Traceable Graphs. Universal Journal of Mathematics and Applications, 2(1), 33-35. https://doi.org/10.32323/ujma.456605
AMA
Li R. Energy Conditions for Hamiltonian and Traceable Graphs. Univ. J. Math. Appl. March 2019;2(1):33-35. doi:10.32323/ujma.456605
Chicago
Li, Rao. “Energy Conditions for Hamiltonian and Traceable Graphs”. Universal Journal of Mathematics and Applications 2, no. 1 (March 2019): 33-35. https://doi.org/10.32323/ujma.456605.
EndNote
Li R (March 1, 2019) Energy Conditions for Hamiltonian and Traceable Graphs. Universal Journal of Mathematics and Applications 2 1 33–35.
IEEE
R. Li, “Energy Conditions for Hamiltonian and Traceable Graphs”, Univ. J. Math. Appl., vol. 2, no. 1, pp. 33–35, 2019, doi: 10.32323/ujma.456605.
ISNAD
Li, Rao. “Energy Conditions for Hamiltonian and Traceable Graphs”. Universal Journal of Mathematics and Applications 2/1 (March2019), 33-35. https://doi.org/10.32323/ujma.456605.
JAMA
Li R. Energy Conditions for Hamiltonian and Traceable Graphs. Univ. J. Math. Appl. 2019;2:33–35.
MLA
Li, Rao. “Energy Conditions for Hamiltonian and Traceable Graphs”. Universal Journal of Mathematics and Applications, vol. 2, no. 1, 2019, pp. 33-35, doi:10.32323/ujma.456605.
Vancouver
Li R. Energy Conditions for Hamiltonian and Traceable Graphs. Univ. J. Math. Appl. 2019;2(1):33-5.