[
[1] Wills J. M. (1967). Zwei Sätze über inhomogene diophantische Approximation von Irrationalzehlen. In. Monatshefte für Mathematik, Vol. 71, No. 3, pp. 263-269.10.1007/BF01298332
]Search in Google Scholar
[
[2] Cusick T. W. (1973). View-obstruction problems. In. Aequationes mathematicae, Vol. 9, No. 2, pp. 165-170, DOI: 10.1007/BF01832623.
]Open DOISearch in Google Scholar
[
[3] Bienia W., Goddyn L., Gvozdjak P., Sebő A., Tarsi M. (1998). Flows, view obstructions, and the lonely runner. In. Journal of combinatorial theory, Series B, Vol. 72, No. 1, pp. 1-9, DOI: 10.1006/jctb.1997.1770.
]Open DOISearch in Google Scholar
[
[4] Cusick T. W., Pomerance C. (1984). View-obstruction problems, III. In. Journal of Number Theory, Vol. 19, No. 2, pp. 131-139, DOI: 10.1016/0022-314X(84)90097-0.
]Open DOISearch in Google Scholar
[
[5] Bohman T., Holzman R., Kleitman D. (2001). Six lonely runners. In. Electronic Journal of Combinatorics, Vol. 8, No. 2, pp. 1-49, DOI: 10.37236/1602.
]Open DOISearch in Google Scholar
[
[6] Renault J. (2004). View-obstruction: a shorter proof for 6 lonely runners. In. Discrete mathematics, Vol. 287, No. 1-3, pp. 93-101, DOI 10.1016/j.disc.2004.06.008.
]Open DOISearch in Google Scholar
[
[7] Barajas J., Serra O. (2008). Distance graphs with maximum chromatic number. In. Discrete mathematics, Vol. 308, No. 8, pp. 1355-1365, DOI 10.1016/j.disc.2007.07.061.
]Open DOISearch in Google Scholar
[
[8] Barajas J., Serra O. (2008). The lonely runner with seven runners. In. The electronic journal of combinatorics, Vol. 15, pp. 1-18, DOI: 10.37236/772.
]Open DOISearch in Google Scholar
[
[9] Pandey R. K. (2009). A note on the lonely runner conjecture. In. Journal of Integer Sequences, Vol. 12, pp. 1-4.10.21136/MB.2010.140683
]Search in Google Scholar
[
[10] Dubickas A. (2011). The lonely runner problem for many runners. In. Glasnik Matematički, Vol 46, No 1, pp. 25-30, DOI: 10.3336/gm.46.1.05.
]Open DOISearch in Google Scholar
[
[11] Lang S. (1995). Introduction to Diophantine Approximations: New Expanded Edition. New York: Spronger Verlag, 2nd ed., 140 p., ISBN: 9780387944562.10.1007/978-1-4612-4220-8
]Search in Google Scholar
[
[12] Kulhánek P. (2016). Selected chapters from theoretical physics. Prague: Aldebaran, Language: Czech, 416 p., ISBN: 9788090458284.
]Search in Google Scholar
[
[13] Einstein A. (1916). The Special and General Theory. 100 p., London: Methuen Publishing Ltd.
]Search in Google Scholar
[
[14] Tullis J. (2020). Einstein Summation Crash Crash Course: An Introduction to Index and Tensor Notation. USA: 50-50 Publishing LLC, 39 p., ISBN: 9798565340396.
]Search in Google Scholar
[
[15] Yaglom I. M. (1979). A Simple Non-Euclidean Geometry and Its Physical Basis: An Elementary Account of Galilean Geometry and the Galilean Principle of Relativity. New York: Springer-Verlag, 307 p., ISBN: 9780387903323.
]Search in Google Scholar
[
[16] Ďuriš V., Šumný T. (2019). Diophantine Geometry in Space E2 and E3. In. TEM Journal, ISSN 2217-8309, Vol. 8, No. 1, pp. 78-81, DOI 10.18421/TEM81-10.
]Open DOISearch in Google Scholar
[
[17] Cabrelli C. A., Molter U. M. (1995). The Kantorovich metric for probability measures on the circle. In. Journal of Computational and Applied Mathematics, Vol. 57, No. 3, pp. 345-361, DOI: 10.1016/0377-0427(93)E0213-6.
]Open DOISearch in Google Scholar
