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Article Contents

# Continuity of global attractors for a class of non local evolution equations

• In this work we prove that the global attractors for the flow of the equation

$\frac{\partial m(r,t)}{\partial t}=-m(r,t)+ g(\beta J$∗$m(r,t)+ \beta h),\ h ,\ \beta \geq 0,$

are continuous with respect to the parameters $h$ and $\beta$ if one assumes a property implying normal hyperbolicity for its (families of) equilibria.

Mathematics Subject Classification: Primary: 34G20; Secondary: 47H15.

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