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Volumn 46, Issue 11-12, 1998, Pages 1465-1474

Some special restricted four-body problems - I. Modelling the Caledonian problem

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EID: 0006720981     PISSN: 00320633     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0032-0633(98)00077-4     Document Type: Article
Times cited : (30)

References (16)
  • 1
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    • ed. V. Szebehely. Reidel, Dordrecht
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    • (1978) Instabilities in Dynamical Systems
    • Hadjidemetriou, J.D.1
  • 2
    • 0041078921 scopus 로고
    • Hill regions for the general three-body problem
    • Marchal, C. and Saari, D. G. (1975) Hill regions for the general three-body problem. Celest. Mech. 12, 115.
    • (1975) Celest. Mech. , vol.12 , pp. 115
    • Marchal, C.1    Saari, D.G.2
  • 3
    • 0011448103 scopus 로고
    • On the stability of hierarchical four-body systems
    • Milani, A. and Nobili, A. M. (1983) On the stability of hierarchical four-body systems. Celest. Mech. 31, 241.
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    • Milani, A.1    Nobili, A.M.2
  • 4
    • 10844267769 scopus 로고
    • Empirical stability criteria in the many-body problem
    • ed. V. Szebehely. Reidel, Dordrecht
    • Roy, A. E. (1979) Empirical stability criteria in the many-body problem. Instabilities in Dynamical Systems, ed. V. Szebehely. Reidel, Dordrecht.
    • (1979) Instabilities in Dynamical Systems
    • Roy, A.E.1
  • 6
    • 0001398086 scopus 로고
    • On the occurrence of commensurable mean motions in the solar system II. The mirror theorem
    • Roy, A. E. and Ovenden, M. W. (1955) On the occurrence of commensurable mean motions in the Solar System II. The mirror theorem. Mon. Not. Roy. Astron. Soc. 115, 296.
    • (1955) Mon. Not. Roy. Astron. Soc. , vol.115 , pp. 296
    • Roy, A.E.1    Ovenden, M.W.2
  • 7
    • 4243942664 scopus 로고
    • The use of the energy and angular momentum integrals to obtain a stability criterion in the general hierarchical three-body problem
    • Roy, A. E., Carusi, A., Valsecchi, G. and Walker, I. W. (1984) The use of the energy and angular momentum integrals to obtain a stability criterion in the general hierarchical three-body problem. Astronomy and Astrophysics 141, 25.
    • (1984) Astronomy and Astrophysics , vol.141 , pp. 25
    • Roy, A.E.1    Carusi, A.2    Valsecchi, G.3    Walker, I.W.4
  • 10
    • 0000527228 scopus 로고
    • Stability of classical triplets and of their hierarchy
    • Szebehely, V. and Zare, K. (1977) Stability of classical triplets and of their hierarchy. Astronomy and Astrophysics 58, 145.
    • (1977) Astronomy and Astrophysics , vol.58 , pp. 145
    • Szebehely, V.1    Zare, K.2
  • 11
    • 0042486447 scopus 로고
    • The effect of orbital eccentricities on the shape of the hill-type analytical stability surfaces in the general three-body problem
    • Valsecchi, G., Carusi, A. and Roy, A. E. (1984) The effect of orbital eccentricities on the shape of the Hill-type analytical stability surfaces in the general three-body problem. Celest. Mech. 32, 217.
    • (1984) Celest. Mech. , vol.32 , pp. 217
    • Valsecchi, G.1    Carusi, A.2    Roy, A.E.3
  • 12
    • 0042486444 scopus 로고
    • Stability criteria in many-body systems IV. Empirical stability parameters for general hierarchical dynamical systems
    • Walker, I. W. (1983) Stability criteria in many-body systems IV. Empirical stability parameters for general hierarchical dynamical systems. Celest. Mech. 29, 149.
    • (1983) Celest. Mech. , vol.29 , pp. 149
    • Walker, I.W.1
  • 13
    • 0041985569 scopus 로고
    • Stability criteria in many-body systems I. An empirical stability criterion for co-rotational three-body systems
    • Walker, I. W., Emslie, A. G. and Roy, A. E. (1980) Stability criteria in many-body systems I. An empirical stability criterion for co-rotational three-body systems. Celest. Mech. 22, 371.
    • (1980) Celest. Mech. , vol.22 , pp. 371
    • Walker, I.W.1    Emslie, A.G.2    Roy, A.E.3
  • 14
    • 0042987243 scopus 로고
    • Stability criteria in many-body systems III. Empirical stability regions for corotational, coplanar, hierarchical three-body systems
    • Walker, I. W. and Roy, A. E. (1983a) Stability criteria in many-body systems III. Empirical stability regions for corotational, coplanar, hierarchical three-body systems. Celest. Mech. 29, 117.
    • (1983) Celest. Mech. , vol.29 , pp. 117
    • Walker, I.W.1    Roy, A.E.2
  • 15
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    • Stability criteria in many-body systems V. On the totality of possible hierarchical general four-body systems
    • Walker, I. W. and Roy, A. E. (1983b) Stability criteria in many-body systems V. On the totality of possible hierarchical general four-body systems. Celest. Mech. 29, 267.
    • (1983) Celest. Mech. , vol.29 , pp. 267
    • Walker, I.W.1    Roy, A.E.2
  • 16
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    • Bifurcation points in the planar problem of three bodies
    • Zare, K. ( 1977) Bifurcation points in the planar problem of three bodies. Celest. Mech. 16, 35.
    • (1977) Celest. Mech. , vol.16 , pp. 35
    • Zare, K.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.