Abstract:
We prove that given a germ of a generalized real analytic function in three variables, there exists a finite sequence of global blowing-up morphisms such that the total transform of the initial germ is locally of monomial type with respect to the generalized variables.
Key words and phrases:combinatorial blowing-up morphism, combinatorial monomialization, generalized power series, linear representation of quivers, Newton polyhedron.
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