George R. T. Hendry

21 papers Journal 21
YearRankTypeTitle / Venue / Authors
1998 J jnl
Forbidden subgraphs of graphs uniquely Hamiltonian-connected from a vertex.
Discret. Math.
George R. T. Hendry, C. J. Knickerbocker, Patti Frazer Lock, Michael Sheard
1995 J jnl
An extremal problem for cycles in hamiltonian graphs.
Graphs Comb.
George R. T. Hendry, Stephan Brandt
1995 J jnl
The ramsey number
J. Graph Theory
Yuansheng Yang, George R. T. Hendry
1992 J jnl
An Ore-type sufficient condition for a bipancyclic ordering.
Discret. Math.
George R. T. Hendry
1991 J jnl
Extending cycles in bipartite graphs.
J. Comb. Theory B
George R. T. Hendry
1990 J jnl
Extending cycles in graphs.
Discret. Math.
George R. T. Hendry
1989 J jnl
A strengthening of Kikustapos;s theorem.
J. Graph Theory
George R. T. Hendry
1989 J jnl
Extending cycles in directed graphs.
J. Comb. Theory B
George R. T. Hendry
1989 J jnl
On mean distance in certain classes of graphs.
Networks
George R. T. Hendry
1989 J jnl
Ramsey numbers for graphs with five vertices.
J. Graph Theory
George R. T. Hendry
1988 J jnl
On minimum degree in Hamiltonian path graphs.
J. Graph Theory
George R. T. Hendry
1988 J jnl
Scattering number and extremal non-hamiltonian graphs.
Discret. Math.
George R. T. Hendry
1988 J jnl
The multiplicity of 1-factors in total graphs.
Discret. Math.
George R. T. Hendry
1987 J jnl
On the hamiltonian path graph of a graph.
J. Graph Theory
George R. T. Hendry
1986 J jnl
Existence of graphs with prescribed mean distance.
J. Graph Theory
George R. T. Hendry
1986 J jnl
The size of graphs uniquely hamiltonian-connected from a vertex.
Discret. Math.
George R. T. Hendry
1985 J jnl
On graphs with prescribed median I.
J. Graph Theory
George R. T. Hendry
1984 J jnl
Graphs uniquely hamiltonian-connected from a vertex.
Discret. Math.
George R. T. Hendry
1984 J jnl
Maximum graphs with a unique
J. Comb. Theory B
George R. T. Hendry
1984 J jnl
Maximum non-path-connected graphs.
J. Comb. Theory B
George R. T. Hendry
1984 J jnl
The multiplicity of 1-factors in the square of a graph.
J. Graph Theory
George R. T. Hendry