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ON ILL-POSEDNESS FOR THE GENERALIZED BBM EQUATION

Carvajal, X; Panthee, M (Amer Inst Mathematical SciencesSpringfieldEUA, 2014)

ILL-POSEDNESS RESULTS FOR THE (GENERALIZED) BENJAMIN-ONO-ZAKHAROV-KUZNETSOV EQUATION

Esfahani, A; Pastor, A (Amer Mathematical SocProvidenceEUA, 2011)

Ill-posedness for the Zakharov system with generalized nonlinearity

Biagioni, HA; Linares, F (Amer Mathematical SocProvidenceEUA, 2003)

ON THE CAUCHY PROBLEM FOR THE NONLOCAL DERIVATIVE NONLINEAR SCHRODINGER EQUATION

de Moura, RP; Pastor, A (Int Press Boston, IncSomervilleEUA, 2011)

Local and global well-posedness for the 2D generalized Zakharov-Kuznetsov equation

Linares, F; Pastor, A (Academic Press Inc Elsevier ScienceSan DiegoEUA, 2011)

Ill-posedness for the derivative Schrodinger and generalized Benjamin-Ono equations

Biagioni, HA; Linares, F (Amer Mathematical SocProvidenceEUA, 2001)

On the well-posedness of higher order viscous Burgers' equations

Carvajal, X; Panthee, M (Academic Press Inc Elsevier ScienceSan DiegoEUA, 2014)

EXTENSIONS OF THE NOTION OF ILL-POSEDNESS AND CONDITIONING TO THE CONTEXT OF COMBINATORIAL AND INTEGER OPTIMIZATION

Pontificia Universidad Católica de Chile (2000)

Ill-posedness in continuous linear optimization via partitions of the space of parameters

Goberna M.A.; Todorov M.I. (2018)

Boa-colocação global e má-colocação das equações de Navier-Stokes com força de Coriolis em espaços de Fourier-BesovGlobal well-posedness and ill-posedness for the Navier-Stokes equations with the Coriolis force in Fourier-Besov spaces

Aurazo Alvarez, Leithold Louis, 1989- ([s.n.], 2016)

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