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Removable Singularities of Separately Harmonic Functions

S. A. ImomkulovKhorezm Regional Branch of the V. I. Romanovsky Mathematical Institute Academy of Sciences of the Republic of UzbekistanSultanbay AbdikadirovKarakalpak State University
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Removable singularities of separately harmonic functions are considered. More precisely, we prove harmonic continuation property of a separately harmonic function u(x, y) in D \ S to the domain D, when D ⊂ Rn(x) × Rm(y), n,m > 1 and S is a closed subset of the domain D with nowhere dense projections S1 = {x ∈ Rn : (x, y) ∈ S} and S2 = {y ∈ Rm : (x, y) ∈ S}.

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