B. Alspach, The classification of Hamiltonian generalized Petersen graphs, J. Combin. Theory Ser. B 34 (1983), no. 3, 293-312.
L. W. Berman, A characterization of astral (n4) configurations, Discrete Comput. Geom. 26 (2001), no. 4, 603-612.
M. Boben and T. Pisanski, Polycyclic configurations, European J. Combin. 24 (2003), no. 4, 431-457.
M. Boben, T. Pisanski, and A. Zitnik, I-graphs and the corresponding configurations, J. Combin. Des. 13 (2005), no. 6, 406-424.
I. Z. Bouwer, W. W. Chernff, B. Monson, and Z. Star, The Foster Census, Charles Babbage Research Centre, 1988.
F. Buckley and F. Harary, On the Euclidean dimension of a wheel, Graphs Combin. 4 (1988), no. 1, 23-30.
K. B. Chilakamarri, The unit-distance graph problem: A brief survey and some new results, Bull. Inst. Combin. Appl. 8 (1993), 39-60.
H. S. M. Coxeter, Self-dual configurations and regular graphs, Bull. Amer. Math. Soc. 56 (1950), 413-455.
P. Erdos, F. Harary, and W. T. Tutte, On the dimension of a graph, Mathematika 12 (1965), 118-122.
R. Frucht, J. E. Graver, and M. E. Watkins, The groups of the generalized Petersen graphs, Proc. Cambridge Philos. Soc. 70 (1971), 211-218.
S. V. Gervacio and I. B. Jos, The Euclidean dimension of the join of two cycles, Discrete Math. 308 (2008), no. 23, 5722-5726.
B. Grunbaum, Configurations of Points and Lines, Graduate Studies in Mathematics, 103. American Mathematical Society, Providence, RI, 2009.
H. Hadwiger, Ungeloste probleme no. 40, Elem. Math. 16 (1961), 103-104.
B. Horvat, Unit-distance representations of graphs, Ph.D thesis (in Slovene), University of Ljubljana, 2009.
B. Horvat and T. Pisanski, Unit distance representations of the Petersen graph in the plane, Ars Combin., (to appear).
B. Horvat and T. Pisanski, Products of unit distance graphs, Discrete Math. 310 (2010), no. 12, 1783-1792.
B. Horvat, T. Pisanski, and A. Zitnik, Isomorphism checking of I-graphs, Graphs Combin., to appear, doi: 10.1007/s00373-011-1086-2.
M. Lovrecic Sarazin, A note on the generalized Petersen graphs that are also Cayley graphs, J. Combin. Theory Ser. B 69 (1997), no. 2, 226-229.
H. Maehara and V. Rodl, On the dimension to represent a graph by a unit distance graph, Graphs Combin. 6 (1990), no. 4, 365-367.
R. Nedela and M. Skoviera, Which generalized Petersen graphs are Cayley graphs?, J. Graph Theory 19 (1995), no. 1, 1-11.
T. D. Parsons and T. Pisanski, Vector representations of graphs, Discrete Math. 78 (1989), no. 1-2, 143-154.
M. Petkovsek and H. Zakrajsek, Enumeration of I-graphs: Burnside does it again, Ars Math. Contemp. 2 (2009), no. 2, 241-262.
T. Pisanski and A. Zitnik, Representing Graphs and Maps, Topics in Topological Graph Theory, Series: Encyclopedia of Mathematics and its Applications, No. 129. Cambridge University Press, 2009.
A. Soifer, The Mathematical Coloring Book: Mathematics of Coloring and the Colorful Life of Its Creators, Springer, illustrated edition, 2008.
A. Steimle and W. Staton, The isomorphism classes of the generalized Petersen graphs, Discrete Math. 309 (2009), no. 1, 231-237.
M. E. Watkins, A theorem on Tait colorings with an application to the generalized Petersen graphs, J. Combinatorial Theory 6 (1969), 152-164.