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Volumn 216, Issue 2, 1997, Pages 549-568

On (h, k) manifolds with asymptotic phase

Author keywords

Trichotomies; invariant manifolds; asymptotic phase; asymptotic equivalence of solutions

Indexed keywords

FUNCTIONS; MATHEMATICAL TRANSFORMATIONS; NONLINEAR SYSTEMS; VARIATIONAL TECHNIQUES;

EID: 0031366766     PISSN: 0022247X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jmaa.1997.5684     Document Type: Article
Times cited : (18)

References (17)
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  • 2
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  • 3
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  • 6
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    • Exponential dichotomy and trichotomy of nonlinear differential equations
    • Elaydi S., Hájek O. Exponential dichotomy and trichotomy of nonlinear differential equations. Differential Integral Equations. 3:1990;1201-1224.
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    • Elaydi, S.1    Hájek, O.2
  • 10
    • 0010961112 scopus 로고    scopus 로고
    • An integral manifold with bounded projection for nonautonomous, nonlinear systems of (hk
    • Fenner J. López, Pinto M. An integral manifold with bounded projection for nonautonomous, nonlinear systems of (hk. Tübinger Ber. Funktionalanalysis. 1996;251-261.
    • (1996) Tübinger Ber. Funktionalanalysis , pp. 251-261
    • López Fenner, J.1    Pinto, M.2
  • 13
    • 0001261668 scopus 로고
    • Exponential dichotomy, the shadowing lemma and transversal homoclinic points
    • U. Kirchgraber, & H.O. Walter. Stuttgart: Teubner
    • Palmer K. J. Exponential dichotomy, the shadowing lemma and transversal homoclinic points. Kirchgraber U., Walter H. O. Dynamics Reported. 1988;265-306 Teubner, Stuttgart.
    • (1988) Dynamics Reported , pp. 265-306
    • Palmer, K.J.1
  • 14
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    • Dichotomies and asymptotic formulas for the solutions of differential equations
    • Pinto M. Dichotomies and asymptotic formulas for the solutions of differential equations. J. Math. Anal. Appl. 195:1995;16-31.
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    • Pinto, M.1
  • 15
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    • Asymptotic integration of a system resulting from the perturbation of anh
    • Pinto M. A. Asymptotic integration of a system resulting from the perturbation of anh. J. Math. Anal. Appl. 131:1988;194-216.
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    • Pinto, M.A.1
  • 16
    • 21844510897 scopus 로고
    • Rate of converge of numerical approximations to homoclinic bifurcation points
    • Schecter S. Rate of converge of numerical approximations to homoclinic bifurcation points. IMA J. Numer. Anal. 15:1995;23-60.
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  • 17
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    • Qualitative behaviour of random differential equations
    • Plovdiv, Bulgaria, A. DishlievD. Bainov SCT Publishing
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    • Wanner, T.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.