A sequence adapted from the movement of the center of mass of two planets in solar system
Communications in Mathematics (2018)
- Volume: 26, Issue: 2, page 147-152
- ISSN: 1804-1388
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topFialová, Jana. "A sequence adapted from the movement of the center of mass of two planets in solar system." Communications in Mathematics 26.2 (2018): 147-152. <http://eudml.org/doc/294743>.
@article{Fialová2018,
abstract = {In this paper we derive a sequence from a movement of center of~mass of arbitrary two planets in some solar system, where the planets circle on concentric circles in a same plane. A trajectory of center of mass of the planets is discussed. A sequence of points on the trajectory is chosen. Distances of the points to the origin are calculated and a distribution function of a sequence of the distances is found.},
author = {Fialová, Jana},
journal = {Communications in Mathematics},
keywords = {distribution function; g-discrepancy; sequence of points; center of mass; trajectory of two planets; solar system},
language = {eng},
number = {2},
pages = {147-152},
publisher = {University of Ostrava},
title = {A sequence adapted from the movement of the center of mass of two planets in solar system},
url = {http://eudml.org/doc/294743},
volume = {26},
year = {2018},
}
TY - JOUR
AU - Fialová, Jana
TI - A sequence adapted from the movement of the center of mass of two planets in solar system
JO - Communications in Mathematics
PY - 2018
PB - University of Ostrava
VL - 26
IS - 2
SP - 147
EP - 152
AB - In this paper we derive a sequence from a movement of center of~mass of arbitrary two planets in some solar system, where the planets circle on concentric circles in a same plane. A trajectory of center of mass of the planets is discussed. A sequence of points on the trajectory is chosen. Distances of the points to the origin are calculated and a distribution function of a sequence of the distances is found.
LA - eng
KW - distribution function; g-discrepancy; sequence of points; center of mass; trajectory of two planets; solar system
UR - http://eudml.org/doc/294743
ER -
References
top- Dick, J., Pillichshammer, F., Digital Nets and Sequences, 2010, Cambridge University Press, New York, (2010) MR2683394
- Horák, Z., Krupka, F., Fyzika. Příručka pro vysoké školy technického směru, 1981, Praha: Nakladatelství technické literatury, (1981)
- Kuipers, L., Niederreiter, H., Uniform Distribution of Sequences, 1974, John Wiley, (reprint edition published by Dover Publications, Inc. Mineola, New York in 2006). (1974) Zbl0281.10001MR0419394
- Strauch, O., Porubský, Š., Uniform Distribution of Sequences, 2005, Peter Lang, Frankfurt am Main, (Electronic revised version December 11, 2013) in: https://math.boku.ac.at/udt. (2005) MR2290224
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