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                  <mods:namePart>Burenkov, V.I.</mods:namePart>
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                  <mods:namePart>Darbayeva, D.K.</mods:namePart>
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                  <mods:namePart>Nursultanov, E.D.</mods:namePart>
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               <mods:abstract>We consider the real interpolation method and prove that for general local Morrey-type spaces, in the case when they have the same integrability parameter, the interpolation spaces are again general local Morrey-type spaces with appropriately chosen parameters. This result is a particular case of the interpolation theorem for much more general spaces defined with the help of an operator acting from some function space to the cone of non-negative non-decreasing functions on $ (0,\infty)$ . It is also shown how the classical interpolation theorems due to Stein-Weiss, Peetre, Calder\'\''{o}n, Gilbert, Lizorkin, Freitag and some of their new variants can be derived from this theorem.</mods:abstract>
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                  <mods:title>Description of interpolation spaces for the pair of local Morrey-type spaces and their generalizations</mods:title>
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