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A Gersten-Witt complex for hermitian Witt groups of coherentalgebras over schemes II: Involution of the second kind

机译:关于方案II的埃尔密特维特相干代数群的Gersten-Witt复合体:第二类对合

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摘要

Let X be a regular noetherian scheme of finite Krull dimension with involutiona and A an Azumaya algebra over X with involution r of the second kind withrespect to a. We construct a hermitian and a skew-hermitian Gersten-Wittcomplex for (A, τ) and show that these complexes are exact ifX =SpecRisthe spectrum of a regular semilocal ring R of geometric type, such that R is aquadratic etale extension of the fixed ring of a.
机译:令X是具有对合a的有限Krull维数的常规noether格式,并且A关于a相对于X具有第二种对合r的A是一个Azumaya代数。我们为(A,τ)构造了一个Hermitian和一个偏斜Hermitian Gersten-Wittcomplex,并证明了如果X = SpecR是几何类型的规则半局部环R的光谱,则这些络合物是精确的,使得R是固定环的二次连续扩展的

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