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About Zones of Resonant Returns of Asteroid Apophis. / Sokolov, L.L.; Pitjev, N.P.; Shaidulin, V.Sh.

Protecting the Earth against Collisions with Asteroids and Comet Nuclei. Издательство "Наука", 2010. стр. 279-283.

Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференцийстатья в сборникенаучная

Harvard

Sokolov, LL, Pitjev, NP & Shaidulin, VS 2010, About Zones of Resonant Returns of Asteroid Apophis. в Protecting the Earth against Collisions with Asteroids and Comet Nuclei. Издательство "Наука", стр. 279-283.

APA

Sokolov, L. L., Pitjev, N. P., & Shaidulin, V. S. (2010). About Zones of Resonant Returns of Asteroid Apophis. в Protecting the Earth against Collisions with Asteroids and Comet Nuclei (стр. 279-283). Издательство "Наука".

Vancouver

Sokolov LL, Pitjev NP, Shaidulin VS. About Zones of Resonant Returns of Asteroid Apophis. в Protecting the Earth against Collisions with Asteroids and Comet Nuclei. Издательство "Наука". 2010. стр. 279-283

Author

Sokolov, L.L. ; Pitjev, N.P. ; Shaidulin, V.Sh. / About Zones of Resonant Returns of Asteroid Apophis. Protecting the Earth against Collisions with Asteroids and Comet Nuclei. Издательство "Наука", 2010. стр. 279-283

BibTeX

@inbook{1d6bc927033e4336a2f7b7e2fdc3f976,
title = "About Zones of Resonant Returns of Asteroid Apophis",
abstract = "Asteroid Apophis is now one of extremely dangerous NEO. Different scenarios of the Apophis{\textquoteright} orbit dynamical evolution in frames of today knowledge of its orbit is discussed. Using analytical and numerical tools, we investigate a precision loss after approach with the Earth in 2029 and possible approach in 2036. After 2036 the Apophis motion may be non-determinable. Possible trajectories of collisions with the Earth have been found analytically and numerically in this chaotic region. To construct these trajectories we use quasi-random intermediate motions, made up from resonant collision orbits. The hazard trajectories are derived numerically using Everhart integrator and Solar System model DE405. The size of initial conditions regions leading to the collisions in 2040, 2041, 2042, 2044, 2047, 2051 is presented. The possibility of similar behaviour of other NEO trajectories is discussed.",
author = "L.L. Sokolov and N.P. Pitjev and V.Sh. Shaidulin",
year = "2010",
language = "English",
isbn = "978-5-02-025514-2",
pages = "279--283",
booktitle = "Protecting the Earth against Collisions with Asteroids and Comet Nuclei",
publisher = "Издательство {"}Наука{"}",
address = "Russian Federation",

}

RIS

TY - CHAP

T1 - About Zones of Resonant Returns of Asteroid Apophis

AU - Sokolov, L.L.

AU - Pitjev, N.P.

AU - Shaidulin, V.Sh.

PY - 2010

Y1 - 2010

N2 - Asteroid Apophis is now one of extremely dangerous NEO. Different scenarios of the Apophis’ orbit dynamical evolution in frames of today knowledge of its orbit is discussed. Using analytical and numerical tools, we investigate a precision loss after approach with the Earth in 2029 and possible approach in 2036. After 2036 the Apophis motion may be non-determinable. Possible trajectories of collisions with the Earth have been found analytically and numerically in this chaotic region. To construct these trajectories we use quasi-random intermediate motions, made up from resonant collision orbits. The hazard trajectories are derived numerically using Everhart integrator and Solar System model DE405. The size of initial conditions regions leading to the collisions in 2040, 2041, 2042, 2044, 2047, 2051 is presented. The possibility of similar behaviour of other NEO trajectories is discussed.

AB - Asteroid Apophis is now one of extremely dangerous NEO. Different scenarios of the Apophis’ orbit dynamical evolution in frames of today knowledge of its orbit is discussed. Using analytical and numerical tools, we investigate a precision loss after approach with the Earth in 2029 and possible approach in 2036. After 2036 the Apophis motion may be non-determinable. Possible trajectories of collisions with the Earth have been found analytically and numerically in this chaotic region. To construct these trajectories we use quasi-random intermediate motions, made up from resonant collision orbits. The hazard trajectories are derived numerically using Everhart integrator and Solar System model DE405. The size of initial conditions regions leading to the collisions in 2040, 2041, 2042, 2044, 2047, 2051 is presented. The possibility of similar behaviour of other NEO trajectories is discussed.

M3 - Article in an anthology

SN - 978-5-02-025514-2

SP - 279

EP - 283

BT - Protecting the Earth against Collisions with Asteroids and Comet Nuclei

PB - Издательство "Наука"

ER -

ID: 4417264