Smooth base change
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Smooth base change
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Webof flat base change, yet in a non-canonical manner. It underlines the theoretical importance of results on the behavior of tight closure under such base change and highlights how understanding even smooth base change depends on understanding flat base change where the fibers are not regular. This result appears below as: Theorem 3.6. WebRecall the following corollary to the proper and smooth base change theorems: Let π: X → S be a proper, smooth morphism. Then the direct images R i π ∗ F are locally constant …
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WebA smooth morphism is stable under base change and composition. A smooth morphism is universally locally acyclic. Examples. Smooth morphisms are supposed to geometrically …
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