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In continuation of Part I, we study translative integral formulas for certaintranslation invariant functionals, which are defined on general convex bodies.Again, we consider local extensions and use these to show that the translativeformulas extend to arbitrary continuous and translation invariant valuations.Then, we discuss applications to Poisson particle processes and Boolean modelswhich contain, as a special case, some new results for flag measures.

Integral geometry of translation invariant functionals, II: The case of general convex bodies