Abstract
The discrepancy of semiclassical asymptotics for the one-dimensional nonlocal Fisher–Kolmogorov–Petrovskii–Piskunov equation is investigated. It is shown that there exist values of the parameters of the system, for which the norm of the discrepancy is bounded and the accuracy of the asymptotic solution is preserved over the entire time interval, but also values of the parameters, for which the discrepancy tends to zero, and the asymptotic solution tends to the exact one.
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