Result 1 to 20 of 61 total
On strongly regular graphs with $m_2 = qm_3$ and $m_3 = qm_2$. (English)
Serdica Math. J. 37, No. 4, 353-364 (2011).
1
The conjugate Main eigenvalues of vertex deleted subgraphs of a strongly regular graph. (English)
N. Z. J. Math. 40, 67-74, electronic only (2010).
2
On strongly regular graphs of order $5(2p+1)$ where $2p+1$ is a prime number. (English)
Appl. Math. Comput. Sci. 1, No. 1, 1-33 (2010).
3
The conjugate characteristic polynomial of some compound graphs. (English)
Int. J. Comput. Math. 87, No. 12, 2644-2652 (2010).
4
On strongly regular graphs of order $6(2p+1)$ where $2p+1$ is a prime number. (English)
Vietnam J. Math. 38, No. 2, 169-187 (2010).
5
Some results on walk regular graphs which are cospectral to its complement. (English)
Tokyo J. Math. 33, No. 1, 223-234 (2010).
6
Some new results on walk regular graphs which are cospectral to its complement. (English)
Discrete Math. 310, No. 4, 767-773 (2010).
7
Some characterizations of strongly regular graphs. (English)
J. Appl. Math. Comput. 29, No. 1-2, 373-381 (2009).
8
Some results on walk regular and strongly regular graphs. (English)
N. Z. J. Math. 38, 161-169 (2008).
9
On conjugate characteristic polynomial of a graph. (English)
J. Appl. Math. Comput. 28, No. 1-2, 473-483 (2008).
10
The conjugate formal product of a graph. (English)
Appl. Anal. Discrete Math. 1, No. 2, 427-437 (2007).
11
On conjugate adjacency matrices of a graph. (English)
Discrete Math. 307, No. 6, 730-738 (2007).
12
On integral graphs which belong to the class $\overline{αK_{a,a,\dots,a,b,b,\dots,b}}$. (English)
Publ. Elektroteh. Fak., Univ. Beogr., Ser. Mat. 17, 52-59 (2006).
13
On integral graphs which belong to the class $\overline {αK_{a,a}\cup βK_{b,b}}$. (English)
J. Appl. Math. Comput. 20, No. 1-2, 61-74 (2006).
14
Cospectral graphs with least eigenvalue at least $-2$. (English)
Publ. Inst. Math., Nouv. Sér. 78(92), 51-63 (2005).
15
Towards an algebra of signs. (English)
Publ. Elektroteh. Fak., Univ. Beogr., Ser. Mat. 16, 110-118 (2005).
16
Sets of cospectral graphs with least eigenvalue at least $-2$ and some related results. (English)
Bull., Cl. Sci. Math. Nat., Sci. Math. 129, No. 29, 85-102 (2004).
17
On integral graphs which belong to the class $\overline{αK_a \cup βK_{b,b}}$. (English)
Discrete Math. 285, No. 1-3, 183-190 (2004).
18
On the Seidel eigenvectors of a graph. (English)
Publ. Elektroteh. Fak., Univ. Beogr., Ser. Mat. 14, 4-10 (2003).
19
Some classes of integral graphs which belong to the class $\overline{αK_a\cupβK_{b,b}}$. (English)
Publ. Inst. Math., Nouv. Sér. 74(88), 25-36 (2003).
20
Result 1 to 20 of 61 total
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