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We study mappings that satisfy the inverse Poletsky inequality in a domain ofthe Euclidean space. Under certain conditions on the definition and mappeddomains, it is established that they have a continuous extension to theboundary in terms of prime ends if the majorant involved in the Poletskyinequality is integrable over spheres. Under some additional conditions, theextension mentioned above is discrete.

On discrete boundary extension of mappings in terms of prime ends