Cite

R. P. Abelson and M. J. Rosenberg, Symbolic psychologic:A model of attitudinal cognition, Behav. Sci., 3 (1958), 1-13.10.1002/bs.3830030102Search in Google Scholar

T. Zaslavsky, signed graphs, Discrete Appl. Math., 4(1)(1982), 47-74.10.1016/0166-218X(82)90033-6Search in Google Scholar

T. Zaslavsky, A mathematical bibliography of signed and gain graphs and its allied areas, Electronic J. Combin., 8(1)(1998), Dynamic Surveys (1999), No. DS8.Search in Google Scholar

F. Harary, Graph Theory, Addison-Wesley Publishing Co., 1969.10.21236/AD0705364Search in Google Scholar

D. W. Cartwright and F. Harary, Structural balance: A generalization of Heider’s Theory, Psych. Rev., 63(1956), 277-293.10.1037/h0046049Search in Google Scholar

G. T. Chartrand, Graphs as Mathematical Models, Prindle, Weber & Schmidt, Inc., Boston, Massachusetts 1977.Search in Google Scholar

F. Harary, R. Z. Norman and D. W. Cartwright, Structural models: An introduction to the theory of directed graphs, Wiley Inter-Science, Inc., New York, 1965.Search in Google Scholar

O. Katai and S. Iwai, Studies on the balancing, the minimal balancing, and the minimum balancing processes for social groups with planar and nonplanar graph structures, J. Math. Psychol., 18(1978), 140-176.10.1016/0022-2496(78)90060-3Search in Google Scholar

F. S. Roberts, Graph Theory and its Applications to Problems of Society, SIAM, Philadelphia, PA, USA, 1978.10.1137/1.9781611970401Search in Google Scholar

F. S. Roberts and Shaoji Xu, Characterizations of consistent marked graphs, Discrete Applied Mathematics, 127(2003), 357-371.10.1016/S0166-218X(02)00254-8Search in Google Scholar

F. Harary, On the notion of balance of a signed graph, Michigan Math. J., 2(1953), 143-146.10.1307/mmj/1028989917Search in Google Scholar

E. Sampathkumar, Point signed and line signed graphs, Nat. Acad. Sci. Letters, 7(3) (1984), 91-93.Search in Google Scholar

P. Siva Kota Reddy, B. Prashanth, and Kavitha. S.Permi, A note on antipodal signed graphs, International J. Math. Combin., 1(2011),107-112.Search in Google Scholar

Y. Hou, J. Li and Y. Pan (2003) On the Laplacian Eigenvalues of signed graphs, Linear and Multilinear Algebra,51:1, 21-30, DOI:10.1080/030810803100005361110.1080/0308108031000053611Open DOISearch in Google Scholar

F. Belardo, S. K. Simič, On the Laplacian coefficients of signed graphs, Linear Algebra and Its Applications, 475(2015),94-11310.1016/j.laa.2015.02.007Search in Google Scholar

F. Harary and J.A. Kabell, Counting balanced signed graphs using marked graphs, Proc. Edinburgh Math. Soc., 24 (2)(1981),99-104.10.1017/S0013091500006398Search in Google Scholar

T. Zaslavsky (1982). signed graphs. Discrete Appl. Math., 4, 4774.10.1016/0166-218X(82)90033-6Search in Google Scholar

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