98 resultados de la búsqueda

31 - Asymptotic behavior as t -> infinity of solutions of nonlinear equations with large initial perturbations,

Article

Mathematical Notes, Vol. 59, Issue 6, 1996, p. 618-624,
P. I. Naumkin; I. A. Shishmarev;

32 - The Farrell-Jones isomorphism conjecture for finite covolume hyperbolic actions and the algebraic K-theory of Bianchi groups,

Article

Transactions of the American Mathematical Society, Vol. 352, Issue 12, 2000, p. 5689--5702,
E. Berkove; F. T. Farrell; D. Juan-Pineda; K. Pearson;

33 - Estimating the maximum intensities of soft x-ray flares using extreme value theory,

Article

Solar Physics, Vol. 293, Issue 8, 2018, p. Article 119,
De la Luz, V; Balanzario, E. P; Tsiftsi, T.;

34 - A forced fractional Schrödinger equation with a Neumann boundary condition,

Article

Nonlinearity, Vol. 29, Issue 7, 2016, p. 2082-2111,
Esquivel L.; Kaikina, E.;

35 - Global existence of solutions to nonlinear dispersive wave equations,

Article

Differential and Integral Equations, Vol. 25, Issue 7-8, 2012, p. 685--698,
Hayashi, Nakao; Kobayashi, Seishirou; Naumkin, Pavel I.;

36 - The asymptotic behavior as t->infty of the solution of a nonlinear equation with weak dissipation and dispersion,

Article

Russian Academy of Sciences. Izvestiya Mathematics, Vol. 43, Issue 3, 1994, p. 443-453,
P. I. Naumkin; I. A. Shishmarëv;

37 - Quantum Gowdy T^3 model: a uniqueness result,

Article

Classical and Quantum Gravity, Vol. 23, Issue 22, 2006, p. 6301--6319,
Alejandro Corichi; Jerónimo Cortez; Guillermo A. Mena Marugán; José M. Velhinho;

38 - Quantum Gowdy T^3 model: Schrödinger representation with unitary dynamics,

Article

Physical Review D, Vol. 76, Issue 12, 2007, p. 124031, 12,
Alejandro Corichi; Jerónimo Cortez; Guillermo A. Mena Marugán; José M. Velhinho;

39 - Neumann problem for nonlinear Schrödinger equation with the Riesz fractional derivative operator,

Article

Journal of Differential Equations, Vol. 260, Issue 7, 2016, p. 5645-5677,
Esquivel, L; Kaikina, E.;

40 - Logarithmic Time Decay for the Cubic Nonlinear Schrödinger Equations,

Article

International Mathematics Research Notices, Issue 14, 2015, p. 5604-5643,
Hayashi, Nakao; Naumkin, Pavel I.;

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