Flávio Dickstein

FINITE-TIME BLOWUP FOR A COMPLEX GINZBURG-LANDAU EQUATION

We prove that negative energy solutions of the complex Ginzburg--Landau equation

On the influence of a volume conductor on the orientation of currents in a thin cardiac tissue

e^{-i\theta } u_t = \Delta u+ |u|^\alpha u

A Solution of the Heat Equation with a Continuum of Decay Rates

blow up in finite time, where

A Fujita-type blowup result and low energy scattering for a nonlinear Schrödinger equation

\alpha >0

Spectral properties of stationary solutions of the nonlinear heat equation

and

Comparing Genetic Algorithms and Newton-Like Methods for the Solution of the History Matching Problem

-\pi /2<\theta <\pi /2

A multigrid solver for semi‐implicit global shallow‐water models

. For a fixed initial value

Standing waves of the complex Ginzburg–Landau equation

u(0)

NON-REGULARITY IN HÖLDER AND SOBOLEV SPACES OF SOLUTIONS TO THE SEMILINEAR HEAT AND SCHRÖDINGER EQUATIONS

, we obtain estimates of the blow-up time

Performance evaluation of a reservoir simulator on a multi-core cluster

T_{\mathrm{max}}^\theta