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Invariant manifolds for singularly perturbed parabolic equations

1994
We consider a system in which a differential equation is coupled with a singularly perturbed semilinear evolution equation, namely: \[ \begin{cases} \begin{array}{c} \overset{\dot{x}=f\left(t,x,y,\epsilon\right)}{}\\ \epsilon\dot{y}=A\left(t,x\right)y+g\left(t,x,y,\epsilon\right) \end{array}\end{cases} \] We will prove that, for small $\epsilon$ , the ...
openaire   +3 more sources

SINGULARLY PERTURBED LOGISTIC DIFFERENCE EQUATION

Advances in Mathematics: Scientific Journal, 2020
A. M. A. EL-Sayed   +2 more
openaire   +1 more source

SPICE OF SOLUTIONS TO SINGULARLY PERTURBED EQUATIONS

Science. Education. Engineering, 2022
A.A. Khalmatov   +3 more
openaire   +1 more source

On periodic solutions to singularly perturbed parabolic problems in the case of multiple roots of the degenerate equation

Computational Mathematics and Mathematical Physics, 2011
V F Butuzov, Butuzov V F
exaly  

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