Nonlinear systems

Results: 707



#Item
211c 2001 Nonlinear Phenomena in Complex Systems ⃝ Self-confinement into a Plane and Stability Enhancement of Double-Diffusive Fingering K. K¨otter, M. Schmick, and M. Markus

c 2001 Nonlinear Phenomena in Complex Systems ⃝ Self-confinement into a Plane and Stability Enhancement of Double-Diffusive Fingering K. K¨otter, M. Schmick, and M. Markus

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Source URL: www.j-npcs.org

Language: English - Date: 2014-05-02 09:16:04
    212c 2001 Nonlinear Phenomena in Complex Systems ° Solitons in ferromagnets and the KdV Hierarchy H. Leblond Laboratoire P.O.M.A., U.M.R-C.N.R.S. 6136

    c 2001 Nonlinear Phenomena in Complex Systems ° Solitons in ferromagnets and the KdV Hierarchy H. Leblond Laboratoire P.O.M.A., U.M.R-C.N.R.S. 6136

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    Source URL: www.j-npcs.org

    Language: English - Date: 2001-03-27 11:13:26
      213c 2003 Nonlinear Phenomena in Complex Systems ° Equations for Coupled Diffusion of Dopant Atoms and Point Defects in Semiconductor Crystals O.I. Velichko

      c 2003 Nonlinear Phenomena in Complex Systems ° Equations for Coupled Diffusion of Dopant Atoms and Point Defects in Semiconductor Crystals O.I. Velichko

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      Source URL: www.j-npcs.org

      Language: English - Date: 2003-06-22 15:38:26
        214Do Finite-Size Lyapunov Exponents detect coherent structures? Daniel Karrasch and George Haller Citation: Chaos: An Interdisciplinary Journal of Nonlinear Science 23, ); doi: View online: ht

        Do Finite-Size Lyapunov Exponents detect coherent structures? Daniel Karrasch and George Haller Citation: Chaos: An Interdisciplinary Journal of Nonlinear Science 23, ); doi: View online: ht

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        Source URL: georgehaller.com

        Language: English - Date: 2015-06-08 09:03:44
        215c 1999 Nonlinear Phenomena in Complex Systems ° Abnormal Character of the Diffusivity-mobility Ratio in Doping Superlattices D.V. Ushakov and V.K. Kononenko

        c 1999 Nonlinear Phenomena in Complex Systems ° Abnormal Character of the Diffusivity-mobility Ratio in Doping Superlattices D.V. Ushakov and V.K. Kononenko

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        Source URL: www.j-npcs.org

        Language: English - Date: 2004-10-06 23:30:34
          216Efficient Nonlinear Markov Models for Human Motion Andreas M. Lehrmann MPI for Intelligent Systems Tuebingen, Germany Peter V. Gehler

          Efficient Nonlinear Markov Models for Human Motion Andreas M. Lehrmann MPI for Intelligent Systems Tuebingen, Germany Peter V. Gehler

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          Source URL: ps.is.tuebingen.mpg.de

          Language: English - Date: 2015-09-17 05:33:27
            2171 MINLPLib - A Collection of Test Models for Mixed-Integer Nonlinear Programming Michael R. Bussieck, GAMS Development Corp, 1217 Potomac Street, NW, Washington, D.C, USA Email: Arne Stolbjerg

            1 MINLPLib - A Collection of Test Models for Mixed-Integer Nonlinear Programming Michael R. Bussieck, GAMS Development Corp, 1217 Potomac Street, NW, Washington, D.C, USA Email: Arne Stolbjerg

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            Source URL: www.gamsworld.org

            Language: English - Date: 2015-10-13 11:49:16
            218

            PDF Document

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            Source URL: www.maths.nuigalway.ie

            Language: English - Date: 2015-10-23 06:02:27
            219c 2002 Nonlinear Phenomena in Complex Systems ° Oscillatory Phenomena and Stability of Periodic Solutions in a Simple Neural Network with Delay J. Wei1,2 , M. G. Velarde1,3 , and V. A. Makarov1,4

            c 2002 Nonlinear Phenomena in Complex Systems ° Oscillatory Phenomena and Stability of Periodic Solutions in a Simple Neural Network with Delay J. Wei1,2 , M. G. Velarde1,3 , and V. A. Makarov1,4

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            Source URL: www.j-npcs.org

            Language: English - Date: 2012-03-30 09:45:34
              220PHYSICAL REVIEW E 80, 026110 共2009兲 Spiraling solitons: A continuum model for dynamical phyllotaxis of physical systems Cristiano Nisoli Theoretical Division and Center for Nonlinear Studies, Los Alamos National Lab

              PHYSICAL REVIEW E 80, 026110 共2009兲 Spiraling solitons: A continuum model for dynamical phyllotaxis of physical systems Cristiano Nisoli Theoretical Division and Center for Nonlinear Studies, Los Alamos National Lab

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              Source URL: cnls-www.lanl.gov

              Language: English