Schrödinger

Results: 614



#Item
221BLOW-UP CRITERIA FOR THE 3D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION JUSTIN HOLMER, RODRIGO PLATTE, AND SVETLANA ROUDENKO Abstract. We consider solutions u to the 3d nonlinear Schr¨odinger equation i∂t u+

BLOW-UP CRITERIA FOR THE 3D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION JUSTIN HOLMER, RODRIGO PLATTE, AND SVETLANA ROUDENKO Abstract. We consider solutions u to the 3d nonlinear Schr¨odinger equation i∂t u+

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Source URL: www.math.brown.edu

Language: English - Date: 2009-11-15 22:14:44
222ERRATA FOR “A SHARP CONDITION FOR SCATTERING OF ¨ THE RADIAL 3D CUBIC NONLINEAR SCHRODINGER EQUATION” JUSTIN HOLMER AND SVETLANA ROUDENKO

ERRATA FOR “A SHARP CONDITION FOR SCATTERING OF ¨ THE RADIAL 3D CUBIC NONLINEAR SCHRODINGER EQUATION” JUSTIN HOLMER AND SVETLANA ROUDENKO

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Source URL: www.math.brown.edu

Language: English - Date: 2009-08-30 21:57:44
    223SCATTERING FOR THE NON-RADIAL 3D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION THOMAS DUYCKAERTS, JUSTIN HOLMER, AND SVETLANA ROUDENKO

    SCATTERING FOR THE NON-RADIAL 3D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION THOMAS DUYCKAERTS, JUSTIN HOLMER, AND SVETLANA ROUDENKO

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    Source URL: www.math.brown.edu

    Language: English - Date: 2007-12-04 01:34:54
      224Science Instruction with the use of Information Communication Technologies –

      Science Instruction with the use of Information Communication Technologies –

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      Source URL: micro-kosmos.uoa.gr

      Language: English - Date: 2011-09-15 04:42:35
      225A CLASS OF SOLUTIONS TO THE 3D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION THAT BLOW-UP ON A CIRCLE JUSTIN HOLMER AND SVETLANA ROUDENKO Abstract. We consider the 3d cubic focusing nonlinear Schr¨odinger equation

      A CLASS OF SOLUTIONS TO THE 3D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION THAT BLOW-UP ON A CIRCLE JUSTIN HOLMER AND SVETLANA ROUDENKO Abstract. We consider the 3d cubic focusing nonlinear Schr¨odinger equation

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      Source URL: www.math.brown.edu

      Language: English - Date: 2010-03-22 13:41:48
      226LOW REGULARITY GLOBAL WELL-POSEDNESS FOR THE ¨ ZAKHAROV AND KLEIN-GORDON-SCHRODINGER SYSTEMS JAMES COLLIANDER, JUSTIN HOLMER, AND NIKOLAOS TZIRAKIS Abstract. We prove low-regularity global well-posedness for the 1d Zakh

      LOW REGULARITY GLOBAL WELL-POSEDNESS FOR THE ¨ ZAKHAROV AND KLEIN-GORDON-SCHRODINGER SYSTEMS JAMES COLLIANDER, JUSTIN HOLMER, AND NIKOLAOS TZIRAKIS Abstract. We prove low-regularity global well-posedness for the 1d Zakh

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      Source URL: www.math.brown.edu

      Language: English - Date: 2006-04-17 20:05:59
      227J Comput Electron[removed]:65–97 DOI[removed]s10825[removed]Density-gradient theory: a macroscopic approach to quantum confinement and tunneling in semiconductor devices M.G. Ancona

      J Comput Electron[removed]:65–97 DOI[removed]s10825[removed]Density-gradient theory: a macroscopic approach to quantum confinement and tunneling in semiconductor devices M.G. Ancona

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      Source URL: www.nrl.navy.mil

      Language: English - Date: 2013-12-17 12:05:15
      228Curriculum Vitae Office[removed] – [removed]

      Curriculum Vitae Office[removed] – [removed]

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      Source URL: www.fsb.unizg.hr

      Language: English - Date: 2014-12-14 14:42:59
      229Stable Perturbations Jeremy Marzuola Stable perturbations of a minimal mass soliton for a saturated NLSE in 3d

      Stable Perturbations Jeremy Marzuola Stable perturbations of a minimal mass soliton for a saturated NLSE in 3d

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      Source URL: jessica2.msri.org

      Language: English - Date: 2008-04-09 03:08:40
      230ON THE RIGOROUS DERIVATION OF THE 2D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION FROM 3D QUANTUM MANY-BODY DYNAMICS XUWEN CHEN AND JUSTIN HOLMER

      ON THE RIGOROUS DERIVATION OF THE 2D CUBIC NONLINEAR ¨ SCHRODINGER EQUATION FROM 3D QUANTUM MANY-BODY DYNAMICS XUWEN CHEN AND JUSTIN HOLMER

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      Source URL: www.math.brown.edu

      Language: English - Date: 2012-12-10 20:05:48