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We give a simpler and more conceptual proof of toroidalization of morphisms of 3-folds to surfaces, over an algebraically closed field of characteristic zero. A toroidalization is obtained by performing sequences of blow ups of nonsingular subvarieties above the domain and range, to make a morphism toroidal. The original proof of toroidalization of morphisms of 3-folds to surfaces is much more complicated.
Suppose that are regular local rings which are essentially of finite type
over a field of characteristic zero. If is a valuation ring of the quotient field
of which dominates , then we show that there are sequences of monoidal
transforms (blow ups of regular primes) and along
such that is a monomial mapping. It follows that a morphism of
nonsingular varieties can be made to be a monomial mapping along a valuation, after blow
ups of nonsingular subvarieties.
Suppose that is a local domain essentially of finite type over a field of characteristic , and a valuation of the quotient field of which dominates . The rank of such a valuation often increases upon extending the valuation to a valuation dominating , the completion of . When the rank of is , Cutkosky and Ghezzi handle this phenomenon by resolving the prime ideal of infinite value, but give an example showing that when the rank is greater than , there is no natural ideal in that...
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