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<field name="value">Fernández Carrión, Antonio</field>
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<field name="value">Manzano Rodríguez, Antonio</field>
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<field name="value">We investigate which spaces are obtained when considering the limiting class of real interpolation spaces (0, q; J) for ordered Banach couples of spaces of (scalar) integrable functions with respect to a vector measure m, defined on a σ-algebra, with values in a Banach space. If m is in particular a finite positive scalar measure, previous known results are derived from ours. Furthermore, we study the interpolation of p-th power factorable operators by the extreme real interpolation method (1, q; K). We also deduce interpolation results for the (1, q; K)-method that apply to other related classes of operators to p-th power factorable operators, such as bidual (p, q)-power-concave operators and q-concave operators.</field>
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<field name="value">The second named author was supported in part by UCM Grant PR3/23-30811.</field>
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<field name="value">Extreme interpolation spaces</field>
<field name="value">Vector measures</field>
<field name="value">Lorentz-Zygmund spaces</field>
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