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      1. Naturvetenskap och teknik
      2. Matematik och naturvetenskap
      3. Fysik
      4. Tillämpad fysik

      Dynamics of Planetary Systems

      AvScott Tremaine

      Inbunden, Engelska, 2023

      Del i serien Princeton Series in Astrophysics

      1 288 kr

      Beställningsvara. Skickas inom 5-8 vardagar. Fri frakt över 249 kr.

      Fler format och utgåvor

      Häftad

      668 kr

      Beskrivning

      An introduction to celestial mechanics for advanced undergraduates, graduate students, and researchers new to the fieldCelestial mechanics—the study of the movement of planets, satellites, and smaller bodies such as comets—is one of the oldest subjects in the physical sciences. Since the mid-twentieth century, the field has experienced a renaissance due to advances in space flight, digital computing, numerical mathematics, nonlinear dynamics, and chaos theory, and the discovery of exoplanets. This modern, authoritative introduction to planetary system dynamics reflects these recent developments and discoveries and is suitable for advanced undergraduate and graduate students as well as researchers. The book treats both traditional subjects, such as the two-body and three-body problems, lunar theory, and Hamiltonian perturbation theory, as well as a diverse range of other topics, including chaos in the solar system, comet dynamics, extrasolar planets, planetesimal dynamics, resonances, tidal friction and disruption, and more. The book provides readers with all the core concepts, tools, and methods needed to conduct research in the subject.Provides an authoritative introduction that reflects recent advances in the fieldTopics treated include Andoyer variables, co-orbital satellites and quasi-satellites, Hill’s problem, the Milankovich equations, Colombo’s top and Cassini states, the Yarkovsky and YORP effects, orbit determination for extrasolar planets, and moreMore than 100 end-of-book problems elaborate on concepts not fully covered in the main textAppendixes summarize the necessary background materialSuitable for advanced undergraduates and graduate students; some knowledge of Hamiltonian mechanics and methods of mathematical physics (vectors, matrices, special functions, etc.) requiredSolutions manual available on request for instructors who adopt the book for a course

      Produktinformation

      • Utgivningsdatum:2023-02-07
      • Mått:156 x 235 x 39 mm
      • Vikt:821 g
      • Format:Inbunden
      • Språk:Engelska
      • Serie:Princeton Series in Astrophysics
      • Antal sidor:640
      • Förlag:Princeton University Press
      • ISBN:9780691207124

      Utforska kategorier

      • Tillämpad fysik inom Naturvetenskap och teknik
      • Rymdforskning inom Naturvetenskap och teknik

      Mer om författaren

      Scott Tremaine is Professor Emeritus at the Institute for Advanced Study in Princeton and a member of the Royal Society of London, the Royal Society of Canada, and the US National Academy of Sciences. He is the author (with James Binney) of Galactic Dynamics (Princeton).

      Recensioner i media

      "Winner of the PROSE Award in Chemistry, Physics, Astronomy, and Cosmology Texbooks, Association of American Publishers"

      Innehållsförteckning

      • Preface1 The two-body problem1.1 Introduction1.2 The shape of the Kepler orbit1.3 Motion in the Kepler orbit1.3.1 Orbit averages1.3.2 Motion in three dimensions1.3.3 Gauss’s f and g functions1.4 Canonical orbital elements1.5 Units and reference frames1.5.1 Time1.5.2 Units for the solar system1.5.3 The solar system reference frame1.6 Orbital elements for exoplanets1.6.1 Radial-velocity planets1.6.2 Transiting planets1.6.3 Astrometric planets1.6.4 Imaged planets1.7 Multipole expansion of a potential1.7.1 The gravitational potential of rotating fluid bodies1.8 Nearly circular orbits1.8.1 Expansions for small eccentricity1.8.2 The epicycle approximation1.8.3 Orbits and the multipole expansion1.9 Response of an orbit to an external force1.9.1 Lagrange’s equations1.9.2 Gauss’s equations2 Numerical orbit integration2.1 Introduction2.1.1 Order of an integrator2.1.2 The Euler method2.1.3 The modified Euler method2.1.4 Leapfrog2.2 Geometric integration methods2.2.1 Reversible integrators2.2.2 Symplectic integrators2.2.3 Variable timestep2.3 Runge–Kutta and collocationintegrators2.3.1 Runge–Kutta methods2.3.2 Collocation methods2.4 Multistep integrators2.4.1 Multistep methods for first-order differential equations2.4.2 Multistep methods for Newtonian differential equations2.4.3 Geometric multistep methods2.5 Operator splitting2.5.1 Operator splitting for Hamiltonian systems2.5.2 Composition methods2.5.3 Wisdom–Holman integrators2.6 Regularization2.6.1 Time regularization2.6.2 Kustaanheimo–Stiefel regularization2.7 Roundoff error2.7.1 Floating-point numbers2.7.2 Floating-point arithmetic2.7.3 Good and bad roundoff behavior3 The three-body problem3.1 The circular restricted three-body problem3.1.1 The Lagrange points3.1.2 Stability of the Lagrange points3.1.3 Surface of section3.2 Co-orbital dynamics3.2.1 Quasi-satellites3.3 The hierarchical three-body problem3.3.1 Lunar theory3.4 Hill’s problem3.4.1 Periodic orbits in Hill’s problem3.4.2 Unbound orbits in Hill’s problem3.5 Stability of two-planet systems3.6 Disk-driven migration4 The N-body problem4.1 Reference frames and coordinate systems4.1.1 Barycentric coordinates4.1.2 Astrocentric coordinates4.1.3 Jacobi coordinates4.2 Hamiltonian perturbation theory4.2.1 First-order perturbation theory4.2.2 The Poincaré–von Zeipel method4.2.3 Lie operator perturbation theory4.3 The disturbing function4.4 Laplace coefficients4.4.1 Recursion relations4.4.2 Limiting cases4.4.3 Derivatives4.5 The stability of the solar system4.5.1 Analytic results4.5.2 Numerical results4.6 The stability of planetary systems5 Secular dynamics5.1 Introduction5.2 Lagrange–Laplace theory5.3 The Milankovich equations5.3.1 The Laplace surface5.3.2 Stellar flybys5.4 ZLK oscillations5.4.1 Beyond the quadrupole approximation5.4.2 High-eccentricity migration6 Resonances6.1 The pendulum6.1.1 The torqued pendulum6.1.2 Resonances in Hamiltonian systems6.2 Resonance for circular orbits6.2.1 The resonance-overlap criterion for nearly circular orbits6.3 Resonance capture6.3.1 Resonance capture in the pendulum Hamiltonian6.3.2 Resonance capture for nearly circular orbits6.4 The Neptune–Pluto resonance6.5 Transit timing variations6.6 Secular resonance6.6.1 Resonance sweeping7 Planetary spins7.1 Precession of planetary spins7.1.1 Precession and satellites7.1.2 The chaotic obliquity of Mars7.2 Spin-orbit resonance7.2.1 The chaotic rotation of Hyperion7.3 Andoyer variables7.4 Colombo’s top and Cassini states7.5 Radiative forces on small bodies7.5.1 Yarkovsky effect7.5.2 YORP effect8 Tides8.1 The minimum-energy state8.2 The equilibrium tide8.2.1 Love numbers8.3 Tidal friction8.4 Spin and orbit evolution8.4.1 Semimajor axis migration8.4.2 Spinup and spindown8.4.3 Eccentricity damping8.5 Non-equilibrium tides8.5.1 Planets on high-eccentricity orbits8.5.2 Resonance locking8.6 Tidal disruption8.6.1 The Roche limit8.6.2 Tidal disruption of regolith8.6.3 Tidal disruption of rigid bodies9 Planet-crossing orbits9.1 Local structure of a planetesimal disk9.2 Disk-planet interactions9.2.1 Collisions9.2.2 Gravitational stirring9.3 Evolution of high-eccentricity orbits9.4 The Galactic tidal field9.5 The Oort cloud9.6 The trans-Neptunian belt9.7 Earth-crossing asteroidsA Physical, astronomical and solar-system constantsB Mathematical backgroundB.1 VectorsB.2 Coordinate systemsB.3 Vector calculusB.4 Fourier seriesB.5 Spherical trigonometryB.6 Euler anglesB.7 Calculus of variationsC Special functionsC.1 Kronecker delta and permutation symbolC.2 Delta functionC.3 Gamma functionC.4 Elliptic integralsC.5 Bessel functionsC.6 Legendre functionsC.7 Spherical harmonicsC.8 Vector spherical harmonicsD Lagrangian and Hamiltonian dynamicsD.1 Hamilton’s equationsD.2 Rotating reference frameD.3 Poisson bracketsD.4 The propagatorD.5 Symplectic mapsD.6 Canonical transformations and coordinatesD.7 Angle-action variablesD.8 Integrable and non-integrable systemsD.9 The averaging principleD.10 Adiabatic invariantsD.11 Rigid bodiesE Hill and Delaunay variablesE.1 Hill variablesE.2 Delaunay variablesF The standard mapF.1 Resonance overlapG Hill stabilityH The Yarkovsky effectI Tidal response of rigid bodiesI.1 Tidal disruption of a rigid bodyJ Relativistic effectsJ.1 The Einstein–Infeld–Hoffmann equationsProblemsReferencesIndex
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