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2006, ISBN 9780521852241, x, 345
How do three celestial bodies move under their mutual gravitational attraction? This problem has been studied by Isaac Newton and leading mathematicians over the last two centuries... 
Three-body problem
Book
2020, ISBN 1108491294, 258
This introduction to the few-body problem progresses from two-body motion and classical planetary dynamics to modern numerical methods. 
eBook
2009, Lecture notes in physics, ISBN 3540769358, Volume 758., xi, 329
Book
2017, Astrophysics and Space Science Library, ISBN 9783319528984, Volume 443, 265
Here is an accurate and readable translation of a seminal article by Henri Poincaré that is a classic in the study of dynamical systems popularly called chaos... 
Planetary science | History and Philosophical Foundations of Physics | Astrophysics and Astroparticles | Physics and Astronomy | Mathematics | Dynamical Systems and Ergodic Theory | Planetary Sciences | Statistical Physics and Dynamical Systems | Chaotic behavior in systems | Celestial mechanics
eBook
The Astrophysical journal, ISSN 0004-637X, 02/2012, Volume 746, Issue 2, pp. 150 - 20
... (self-gravitation of a body as a whole). For a qualitative estimate, we model the body with a homogeneous sphere, and express the tidal phase lag through the lag in a sample of material... 
Earth | celestial mechanics | planet-star interactions | planets and satellites: general | Moon | planets and satellites: dynamical evolution and stability | Physical Sciences | Astronomy & Astrophysics | Science & Technology | Damping | Extrasolar planets | Planetary evolution | Dissipation | Mathematical models | Mantle | PLANETS | ASTROPHYSICS, COSMOLOGY AND ASTRONOMY | MOON | SOLAR SYSTEM EVOLUTION | GRAVITATION | ORBITS | STARS | FREQUENCY DEPENDENCE
Journal Article
2003, Cambridge monographs on mathematical physics, ISBN 9780521432726, xv, 413
This book discusses in detail all the relevant numerical methods for the classical N-body problem... 
Many-body problem
Book
Monthly notices of the Royal Astronomical Society, ISSN 0035-8711, 12/2016, Volume 463, Issue 4, pp. 4108 - 4120
Journal Article
International Journal of Bifurcation and Chaos, ISSN 0218-1274, 05/2018, Volume 28, Issue 5, p. 1830013
.... With such systems in mind, we study a planar N -body system in which all the bodies are point masses, except for a single rigid body... 
Melnikov method | chaotic dynamics | many-body problem | Celestial mechanics | rigid bodies | Mathematics, Interdisciplinary Applications | Science & Technology - Other Topics | Physical Sciences | Multidisciplinary Sciences | Mathematics | Science & Technology
Journal Article
The Astrophysical journal, ISSN 0004-637X, 04/2014, Volume 785, Issue 2, pp. 116 - 8
The secular dynamical evolution of a hierarchical three-body system in which a distant third object orbits around a binary has been studied extensively, demonstrating that the inner orbit can undergo... 
binaries (including multiple): close | planets and satellites: dynamical evolution and stability | celestial mechanics | Physical Sciences | Astronomy & Astrophysics | Science & Technology | Orbitals | Eccentric orbits | Eccentricity | Dynamics | Exact solutions | Orbits | Dynamical systems | Inclination | PLANETS | STABILITY | CONFIGURATION | THREE-BODY PROBLEM | COLLISIONS | SPACE | EVOLUTION | ASTROPHYSICS, COSMOLOGY AND ASTRONOMY | INCLINATION | ORBITS | SATELLITES | OSCILLATIONS | MODULATION
Journal Article
Astrophysics and space science, ISSN 0004-640X, 9/2014, Volume 353, Issue 1, pp. 105 - 121
Journal Article