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We prove a relation between a certain weighted radial limit of an      n n      -subharmonic function in the polydisc      U n {U^n}       and the representing measure of its least      n n      -harmonic majorant. We apply this result to functions in      N ( U n ) N({U^n})      , the Nevalinna class of      U n {U^n}      . In particular, we obtain a necessary condition for a function to belong to the component of the origin in      N ( U n ) N({U^n})      . These results are extensions of the work of J. H. Shapiro and A. L. Shields to      n &gt; 1 n &gt; 1      .

Radial limits of 𝑛-subharmonic functions in the polydisc