LDR 01711     2200337   4500
010    _a9781470414344
       _bbr.
090    _a15852
101    _aeng
102    _aUS
100    _a20150209              frey50       
200    _aOn the theory of weak turbulence for the nonlinear Schrödinger equation
       _bM
       _fM. Escobedo, J. J. L. Velázquez
210    _aProvidence (R.I.)
       _cAmerican Mathematical Society
       _d2015
215    _a1 vol. (V-107 p.)
       _d26
       _cill.
225    _9170211
       _aMemoirs of the American Mathematical Society
       _v1124
       _x0065-9266
320    _aBibliogr. p. 103-105. Index
410    _9170209
       _aAMS
       _tMemoirs of the American Mathematical Society
       _x0065-9266
676    _a2010
686    _20
       _9163756
       _a35Q55
       _bPartial differential equations -- Equations of mathematical physics and other areas of application
       _xNLS-like equations (nonlinear Schrödinger)
686    _20
       _9163538
       _a35B40
       _bPartial differential equations -- Qualitative properties of solutions
       _xAsymptotic behavior of solutions
686    _20
       _9163561
       _a35D30
       _bPartial differential equations -- Generalized solutions
       _xWeak solutions
686    _20
       _9163541
       _a35B44
       _bPartial differential equations -- Qualitative properties of solutions
       _xBlow-up
700    _4070
       _aEscobedo
       _bMiguel
       _f1957-
       _9182766
701    _4070
       _aVelázquez
       _bJuan
       _f1964-
       _9182767
856    _uhttp://arxiv.org/abs/1305.5746
       _zarXiv
856    _uhttps://zbmath.org/?q=an:1329.35278
       _zzbMath
856    _uhttp://www.ams.org/mathscinet-getitem?mr=3402382
       _zMSN
856    _uhttp://www.ams.org/books/memo/1124/memo1124.pdf
       _zAMS
905    _aaw
       _b2016
906    _aaw
       _b2016-09-20
001     15852
995    _f09085-01
       _xachat Erasmus
       _918438
       _cCMI
       _20
       _kSéries AMS
       _o0
       _eSalle R
       _z92.96
       _bCMI
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