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Boundedness of Solutions for Duffing Equation with Low Regularity in Time
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作者 Xiaoping YUAN 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2017年第5期1037-1046,共10页
It is shown that all solutions are bounded for Duffing equation s+ x^2n+1+j=0∑^2n Pj(t)x^j=0,provided that for each n + 1≤j≤2n,Pj ∈ C^γ(T^1) with γ〉1-1/n and for each j with 0 ≤ j ≤ n,Pj ∈L (T^1) w... It is shown that all solutions are bounded for Duffing equation s+ x^2n+1+j=0∑^2n Pj(t)x^j=0,provided that for each n + 1≤j≤2n,Pj ∈ C^γ(T^1) with γ〉1-1/n and for each j with 0 ≤ j ≤ n,Pj ∈L (T^1) where T^1=R/Z. 展开更多
关键词 Duffing equation Boundedness of solutions Lag-range stability mosertwist theorem Quasi-periodic solution
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