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The Existence and Uniquence of the Solution for the Newtonian Equation

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Abstract:

In this paper，the methods of the basin of attraction and the nonnegative coercive function are used to discuss the existence and uniquence of the periodic solution to the Newtonian equation of motion. Some Theorem is proved and the main results are generalized and discussed in this papers．

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Periodical:

Key Engineering Materials (Volumes 426-427)

Pages:

334-338

DOI:

https://doi.org/10.4028/www.scientific.net/KEM.426-427.334

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Cite this paper

Online since:

January 2010

Authors:

Yan Qing Feng, Z.H. Shen

Keywords:

Basin of Attraction, Homeomorphism, Nonnegative Coercive Function, Periodic Solution

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© 2010 Trans Tech Publications Ltd. All Rights Reserved

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References

[1] A.C. Lazer and D.A. Sanchez: Mich. math. J Vol. 16(1969), pp.193-200.

Google Scholar

[2] A.C. Lazer: Proc. Am math. Soc. Vol. 33(1972), pp.89-94.

Google Scholar

[3] S. Ahmad: Mich. math. J Vol. 20(1973), pp.385-392.

Google Scholar

[4] K.J. Brown and S.S. Lin: Nonlinear Analysis Vol. 4(1980), pp.193-201.

Google Scholar

[5] Z.H. Shen: Nonlinear Analysis Vol. 13(1989), pp.145-149.

Google Scholar

[6] Z.H. Shen and M.A. Wolfe: J. Math. Anal. &Apply. Vol. 153(1990), pp.78-83.

Google Scholar

[7] G. Gorni: Nonlinear Analysis Vol. 21(1993), pp.43-47.

Google Scholar

[8] G. Zampieri: Nonlinear Analysis Vol. 19(1992), pp.923-932.

Google Scholar

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