Representation of the Green's function of the classical Neumann problem for the Poisson equation in the unit ball of arbitrary dimension is given. In constructing this function, we use the representation of the fundamental solution of the Laplace equation in the form of a series. It is shown that the Green's function can be represented in terms of elementary functions and its explicit form can be written out. An explicit form of the Neumann kernel at n = 4 and n = 5.

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