V. J. Havel

He is known for characterizing the degree sequences of undirected graphs.[1]

For the Czech writer and statesman, see Václav Havel.

Václav J. Havel is a Czech mathematician.

Selected publications
  • Havel, Václav (1955), "A remark on the existence of finite graphs", Časopis pro pěstování matematiky (in Czech), 80: 477–480
gollark: ++delete <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016>
gollark: ++delete <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016>
gollark: Yes, but this is better.
gollark: What?
gollark: ++delete <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016> <:Thonk:445016973798014987> <:Thonkdown:433149076721238016>

References
  1. Allenby, R.B.J.T.; Slomson, Alan (2011), "Theorem 9.3: the Havel–Hakimi theorem", How to Count: An Introduction to Combinatorics, Discrete Mathematics and Its Applications (2nd ed.), CRC Press, p. 159, ISBN 9781420082616, A proof of this theorem was first published by Václav Havel ... in 1963 another proof was published independently by S. L. Hakimi.


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