C 1,α regularity of the blow-up curve at non characteristic points for the one dimensional semilinear wave equation. On the regularity of the blow-up set for semilinear

Ishige, Blow-up time and blow-up set of the solutions for semilinear heat equations with large diffusion, Adv.. Mizoguchi, Blow-up behavior for semilinear heat equations with

– In Step 1, we derive from the stability of the blow-up behavior with respect to blow- up points in Im a a kind of weak differentiability of S at points of Im a (the cone property)..

We prove Theorem 1 in this subsection.. Therefore, if s is large enough, all points along this non degenerate direction satisfy the blow-up exclusion criterion of Proposition 2.3.

VELÁZQUEZ, Blow-up behaviour of one-dimensional semilinear parabolic equations. VELÁZQUEZ, Flat blow-up in one-dimensional semilinear heat

VELÁZQUEZ, Flat blow up in one-dimensional semilinear heat equations, Differential Integral Equations, Vol. VELÁZQUEZ, Blow up profiles in one-dimensional,

A Liouville theorem for vector valued semilinear heat equations with no gradient structure and applications to blow-up... A Liouville theorem for vector valued semilinear heat

VELÁZQUEZ, Flat Blow-up in One-Dimensional Semilinear Heat Equations, Differential and Integral Equations, Vol. LACEY, The Form of Blow-up for Nonlinear Parabolic

Keyword: Semilinear heat equations, lower order perturbation, singularity, numerical blow-up, finite-time blow-up, profile, stability, asymptotic behavior, complex Ginzburg-

Stability of the blow-up profile of non-linear heat equations from the dynamical system point of view.. On the blowup of multidimensional semilinear

Openness of the set of non characteristic points and regularity of the blow-up curve for the 1 d semilinear wave equation.. Existence and classification of characteristic points

Continuity of the blow-up profile with respect to initial data and to the blow-up point for a semilinear heat equation... initial data and to the blow-up point for a semilinear

Laboratoire Analyse Comparée des Pouvoirs (EA 3350)• Université Paris-Est Marne-la-Vallée • http://acp.univ-mlv.fr/?. Jeudi

Stability of the blow-up prole of non-linear heat equations from the dynamical system point of view.. Boundedness till blow- up of the dierence between two solutions to the

First, we recall that the special solutions describing the asymptotic behavior of a solution during blow-up are conjectured in the general case to be stationary solutions,

Continuity of the blow-up profile with respect to initial data and to the blow-up point for a semilinear heat equation.. Zaag d,

Giarrusso, Boundary blow-up for semilinear elliptic equations with nonlinear gradient terms, Advances in Differential Equations, 1 (1996), 133-150..

Figure 2 shows the results of correlating polar cap flux (from DMSP boundaries) with premidnight auroral power (from the UVI imager). Since all corre- lations reported are with