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关于Lyness方程的Ladas猜想的一个反例 被引量:2

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作者 李先义
出处 《科学通报》 EI CAS CSCD 北大核心 1998年第16期1788-1788,共1页 Chinese Science Bulletin
基金 中南工学院课题基金资助项目
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同被引文献9

  • 1Brand L. , A Sequence Defined by aDifference Equation[J]. Amer. Math. Monthly, 1995, 62:489~492.
  • 2Devault R. , Kocie V.L. and Ladas G., Global Stability of a Reeursive Sequence[J].Dynamics Sys-tems and Applications, 1992, 1:13~ 21.
  • 3DeVault R. , Ladas G. and Schulz S.W. , On the Recursive Sequence xn+1=A/Xpm+B/xXqn-1,Proceed-ings of the Second International Conference on Difference Equations[M]. Basel:Gordon and BreachScience Publishers, 1996.
  • 4Ladas G. Open Problems and Conjectures[J]. Journal of Difference Equations andApplications, (Re-ceived June 3,1996).
  • 5Ladas G. , Open Problems and Conjectures, Proceedings of the First InternationalConference on Dif-ference Equations[M]. Basel: Gordon and Breach Science Publishers, 1995.337~349.
  • 6Philos CH. G. , Purnaras I. K. and Sficas Y. G. , Global Attractivity in aNonlinear Difference Equation[J]. Appl. Math. Comput. , 1994, 62:249~258.
  • 7Arciero M. , Ladas Gi and Sehultz S. W. , Some Open Problems about the Solutions ofthe Delay Dif-ference Equation Xn++1A/x2n+1/Xpn-k[J]. Proceedings of the Georgian Academyof Sciences, Mathe-matics, 1993,3: 257~262.
  • 8Ladas G., Open Problems and Conjectures[J]. Journal of Difference Equations andApplications,1995,1:413~419.
  • 9LI Xianyi et al, A Conjecture by G1 Ladas Applied Mathematics AJournal of ChineseUniversity(se-ries B) ,1998,13(1): 39~44.

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