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[원서] Zelati V.C., Macri M. - Existence of homoclinic solutions to peri…

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작성일 19-12-22 15:15

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EXISTENCE OF HOMOCLINIC SOLUTIONS TO PERIODIC ORBITS IN A CENTER MANIFOLD

VITTORIO COTI ZELATI AND MARTA MACRI
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1. Introduction Consider the Lagrangian
L(x,x,q,q) = 2(x2 x2) + 2q2 + (1 + 灌(x))V (q), x,q R.
1
1
Under the assumption that V has a strict global minimum at q = 0 and it is periodic i…(drop)
[원서] Zelati V.C., Macri M. - Existence of homoclinic solutions to periodic orbits in a center manifold




솔루션/기타


[원서] Zelati V.C., Macri M. - Existence of homoclinic solutions to periodic orbits in a center manifold






순서

솔루션,기타,솔루션
Zelati%20V%20C%20%20Macri%20M%20%20Existence%20of%20homoclinic%20solutions%20to%20periodic%20orbits%20in%20a%20center%20manifold_pdf_01.gif Zelati%20V%20C%20%20Macri%20M%20%20Existence%20of%20homoclinic%20solutions%20to%20periodic%20orbits%20in%20a%20center%20manifold_pdf_02.gif Zelati%20V%20C%20%20Macri%20M%20%20Existence%20of%20homoclinic%20solutions%20to%20periodic%20orbits%20in%20a%20center%20manifold_pdf_03.gif Zelati%20V%20C%20%20Macri%20M%20%20Existence%20of%20homoclinic%20solutions%20to%20periodic%20orbits%20in%20a%20center%20manifold_pdf_04.gif Zelati%20V%20C%20%20Macri%20M%20%20Existence%20of%20homoclinic%20solutions%20to%20periodic%20orbits%20in%20a%20center%20manifold_pdf_05.gif Zelati%20V%20C%20%20Macri%20M%20%20Existence%20of%20homoclinic%20solutions%20to%20periodic%20orbits%20in%20a%20center%20manifold_pdf_06.gif

설명
[원서] Zelati V.C., Macri M. - Existence of homoclinic solutions to periodic orbits in a center manifold , [원서] Zelati V.C., Macri M. - Existence of homoclinic solutions to periodic orbits in a center manifold기타솔루션 , 솔루션


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