D. Artigas, S. Dantas, M. C. Dourado, and J. L. Szwarcfiter, Partitioning a graph into convex sets, Discrete Math, vol.311, pp.1968-1977, 2011.

A. Blokhuis and A. E. Brouwer, Geodetic graphs of diameter two, Geom. Dedicata, vol.25, pp.527-533, 1988.

B. Bre?ar, M. Jakovac, J. Katreni?, and G. Semani?in, Minimum k-path vertex cover, Discrete Appl. Math, vol.159, pp.1189-1195, 2011.

B. Bre?ar, S. Klav?ar, and A. T. Horvat, On the geodetic number and related metric sets in Cartesian product graphs, Discrete Math, vol.308, pp.5555-5561, 2008.

B. Bre?ar, M. Kov?e, and A. Tepeh, Geodetic sets in graphs, Structural Analysis of Complex Networks, pp.197-218, 2011.

L. R. Bueno, L. D. Penso, F. Protti, V. R. Ramos, D. Rautenbach et al., On the hardness of finding the geodetic number of a subcubic graph, Inform. Process. Lett, vol.135, pp.22-27, 2018.

G. Chartrand, F. Harary, and P. Zhang, Geodetic sets in graphs, Discuss. Math. Graph Theory, vol.20, pp.129-138, 2000.

N. Clarke, The ultimate isometric path number of a graph, Util. Math, vol.76, pp.129-144, 2008.

M. C. Dourado, F. Protti, D. Rautenbach, and J. L. Szwarcfiter, Some remarks on the geodetic number of a graph, Discrete Math, vol.310, pp.832-837, 2010.

D. C. Fisher and S. L. Fitzpatrick, The isometric path number of a graph, J. Combin. Math. Combin. Comput, vol.38, pp.97-110, 2001.

S. L. Fitzpatrick, The isometric path number of the Cartesian product of paths, Congr. Numer, vol.137, pp.109-119, 1999.

V. Gledel, V. Ir?i?, and S. Klav?ar, Strong geodetic cores and Cartesian product graphs, 2018.
URL : https://hal.archives-ouvertes.fr/hal-01756450

L. N. Grippo, M. Matamala, M. D. Safe, and M. J. Stein, Convex p-partitions of bipartite graphs, Theoret. Comput. Sci, vol.609, pp.511-514, 2016.
DOI : 10.1016/j.tcs.2015.11.014

URL : http://arxiv.org/pdf/1501.01707

P. Hansen and N. Van-omme, On pitfalls in computing the geodetic number of a graph, Optimization Letters, vol.1, pp.299-307, 2007.

F. Harary, E. Loukakis, and C. Tsouros, The geodetic number of a graph, Math. Comput. Modelling, vol.17, pp.89-95, 1993.

W. Imrich, S. Klav?ar, and D. F. , Topics in Graph Theory. Graphs and their Cartesian Product, A K Peters, 2008.

V. Ir?i?, Strong geodetic number of complete bipartite graphs and of graphs with specified diameter, Graphs Combin, vol.34, pp.443-456, 2018.

V. Ir?i? and S. Klav?ar, Strong geodetic problem on Cartesian products of graphs, RAIRO Oper. Res, vol.52, pp.205-216, 2018.

V. Ir?i? and M. Konvalinka, Strong geodetic problem on complete multipartite graphs, 2018.

M. Jakovac and A. Taranenko, On the k-path vertex cover of some graph products, Discrete Math, vol.313, pp.94-100, 2013.

T. Jiang, I. Pelayo, and D. Pritikin, Geodesic convexity and Cartesian products in graphs, 2004.

S. Klav?ar and P. Manuel, Strong geodetic problem in grid like architectures, Bull. Malays. Math. Sci. Soc, vol.41, pp.1671-1680, 2018.

Z. Li and L. Zuo, The k-path vertex cover in Cartesian product graphs and complete bipartite graphs, Appl. Math. Comput, vol.331, pp.69-79, 2018.
DOI : 10.1016/j.amc.2018.03.008

P. Manuel, S. Klav?ar, A. Xavier, A. Arokiaraj, and E. Thomas, Strong geodetic problem in networks, Discuss. Math. Graph. Theory

P. Manuel, S. Klav?ar, A. Xavier, A. Arokiaraj, and E. Thomas, Strong edge geodetic problem in networks, Open Math, vol.15, pp.1225-1235, 2017.
DOI : 10.1515/math-2017-0101

URL : http://www.degruyter.com/downloadpdf/j/math.2017.15.issue-1/math-2017-0101/math-2017-0101.xml

O. Ore, Theory of Graphs, Amer. Math. Soc, 1962.

J. Pan and G. J. Chang, Isometric path numbers of graphs, Discrete Math, vol.306, pp.2091-2096, 2006.
DOI : 10.1016/j.disc.2006.04.003

URL : https://doi.org/10.1016/j.disc.2006.04.003

I. M. Pelayo, Geodesic Convexity in Graphs, Springer Briefs in Mathematics, 2013.
DOI : 10.1007/978-1-4614-8699-2

J. A. Soloff, R. A. Márquez, and L. M. Friedler, Products of geodesic graphs and the geodetic number of products, Discuss. Math. Graph Theory, vol.35, pp.35-42, 2015.

L. Tong, Geodetic sets and Steiner sets in graphs, Discrete Math, vol.309, pp.4205-4207, 2009.
DOI : 10.1016/j.disc.2008.10.010

URL : https://doi.org/10.1016/j.disc.2008.10.010

V. A. Vobly?, Enumeration of labeled geodetic graphs with a small cyclomatic number, Mat. Zametki, vol.101, pp.684-689, 2017.