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A higher order monotone iterative scheme for nonlinear Neumann boundary value problems

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Abstract

The generalized quasilinearization technique has been employed toobtain a sequence of approximate solutions convergingmonotonically and rapidly to a solution of the nonlinear Neumannboundary value problem.

참고문헌 (11)

  1. "Bellman Kalaba Lakshmikantham quasilinearization method for Neumann problems,", pp.356~ (2001)
  2. "Generalized quasilinearization method for nonlinear boundaryvalue problem", 3, pp.359~ (2002)
  3. "A note on rapid convergence of approximate solutions for anordinary Dirichlet problem", 4, pp.23~30 (1998)
  4. "An extension of the method ofquasilinearization", pp.315~ (1994)
  5. "bysame, it Further improvement of generalized quasilinearization", 27, pp.315~ (1996)
  6. ", Improved generalized quasilinearization method", 24, pp.1627~1637 (1995)
  7. "Further generalization of generalized quasilinearizationmethod", pp.545~ (1994)
  8. "Method ofgeneralized quasilinearization for periodic boundary valueproblems", 27, pp.143~151 (1996)
  9. "Generalizedquasilinearization for Nonlinear Problems" (1998), Kluwer AcademicPublishers
  10. "Generalized quasilinearization method fora second order ordinary differential equation with Dirichletboundary conditions", 125, pp.2599~2604 (1997)
  11. "{\it A generalized upper and lower solutiuonsmethod for nonlinear second order ordinary differentialequations}", pp.157~ (1992)

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