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Computation of Leray-Schauder fixed points

Computation of Leray-Schauder fixed points
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摘要 A new simplicial homtopy algorithm is presented for computing the Leray-Schauder fixed points as well as Merrill fixed points and Eaves fixed points. Moreover, a coercivity condition to guarantee the computation proceeding in a bounded region is given. A new simplicial homtopy algorithm is presented for computing the Leray-Schauder fixed points as well as Merrill fixed points and Eaves fixed points. Moreover, a coercivity condition to guarantee the computation proceeding in a bounded region is given.
出处 《Chinese Science Bulletin》 SCIE EI CAS 1999年第8期685-688,共4页
关键词 SET-VALUED mapping Leray-Schauder fixed POINT VECTOR LABELING algorithm. set-valued mapping Leray-Schauder fixed point vector Labeling algorithm
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参考文献10

  • 1C. Y. Dang.D 3-triangulation for simplicial deformation algorithms for computing solutions of nonlinear equations[J]. Journal of Optimization Theory and Applications . 1992 (1)
  • 2Dang C.Triangulations and Simplicial Methods. . 1995
  • 3Dang,C.The Ds-triangulations for simplicial deformation algorithms for computing solutions of nonlinear equations, J.of Opti. Theory and Appl . 1995
  • 4TODD M J.The computation of Fixed Points and Applications. . 1976
  • 5Wang,Z. Fundamentals of Simplicial Fixed Point Algorithms . 1986
  • 6Park,S.Fixed points of approximable maps, Proc. Journal of the American Mathematical Society . 1996
  • 7Chen Kaizhou,Dang Chuangyin,Yang Zaifu.Fixed Point Theory and Algorithms. . 1990
  • 8Wang Zeke,Gao Tang’’an.An Introduction to Homotopy Methods. . 1990
  • 9Allgower, E. L,Georg, K.Simplicial and continuation methods for approximating fixed points and solutions of systems of equations. SIAM Review . 1980
  • 10Petryshyn, W. V,Fitzpatrick, P. M.A degree theory, fixed point theorems, and mapping theorems for multivalued noncompact mappings. Transactions of the American Mathematical Society . 1974

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