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- W1625175457 abstract "Consider $n$ disjoint triangles and a cycle on the 3$n$ vertices of the $n$ triangles. In 1986, Du, Hsu, and Hwang conjectured that the union of the $n$ triangles and the cycle has independent number $n$. Soon later, Paul Erdos improved it to a stronger version that every cycle-plus-triangle graph is 3-colorable. This conjecture was proved by H. Fleischner and M. Stiebitz. In this note, we want to give an extension of the above conjecture with an application in switching networks." @default.
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- W1625175457 date "2002-01-06" @default.
- W1625175457 modified "2023-10-16" @default.
- W1625175457 title "AN EXTENSION OF DHH-ERD ¨ OS CONJECTURE ON CYCLE-PLUS-TRIANGLE GRAPHS" @default.
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- W1625175457 doi "https://doi.org/10.11650/tjm.1187" @default.
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