Asymptotic stability of the critical pulled front in a Lotka-Volterra competition model

After that, it is easy to prove global in time estimates for the solutions to (1.6) just by combining the estimates for the paralinearized system, and standard product laws in

We remark here that one should also be able to prove the spectral stability results obtained here using geometric dynamical systems methods, in particular geometric

Residual expression levels and residual specific enzymatic activities of pS1-SUB3 and pS1-DPPIV Microsporum canis transformants, relative to control strains.. The left dark

-The dynamical critical exponent z of he two-dimensional Ising model with sequential-flip heat-bath dynamics is numerically estimated to be 2.2, which agrees with that of

In any case the scaled values of the spin one half Ising and XY model indi- ces plus the linearity conjecture lead to predicted indices for the spin one half

The problem is investigated here by an asymptotic analysis in the limit of small heat release, including unsteadiness, curvature and the gradient of the burnt-gas flow

(9) The sign of the bistable wave speed indicates the propagation direction of the bistable trav- elling wave solution.. Hence it predicts which stable state has an advantage

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