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This paper is devoted to the construction of the renormalized quantum stressenergy tensor $\left<T_{\mu}^{\nu}\right>_{ren}$ for a massive scalar fieldwith arbitrary coupling to the gravitational field of a pointlike globalmonopole, using the Schwinger-DeWitt approximation, up to second order in theinverse mass $\mu$ of the field. The given stress energy tensor is constructedby functional differentiation with respect to the metric tensor of the one-loopeffective action of sufficiently massive scalar field, such that the Comptonlength of the quantum field is much less than the characteristic radius of thecurvature of the background geometry. The results are obtained for a generalcurvature coupling parameter $\xi$, and specified to the more physical cases ofminimal and conformal coupling, showing that in this specific cases, thequantum massive scalar field in the global monopole spacetime violates all thepointwise energy conditions.

Vacuum polarization of the quantized massive scalar field in the global monopole spacetime II: the renormalized quantum stress energy tensor