Titlebook: Cohomology of Number Fields; Jürgen Neukirch,Alexander Schmidt,Kay Wingberg Book 2008Latest edition The Editor(s) (if applicable) and The

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切碎

gustation

Surgeon

Cohomology of Local Fieldst to a discrete valuation and has a finite residue field. This covers two cases, namely .-., i.e. finite extensions of . for some prime number ., and .. in one variable over a finite field. For the basic properties of local fields we refer to [160], chapters II and V. As always, . denotes a separabl

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Munificent

Iwasawa Theory of Number Fieldse variable over a finite field. This analogy should also extend to the theory of .-functions and .-functions of global fields. If, for a function field ., one considers the corresponding smooth and proper curve ., where . is the field of constants of ., then the .-function of the curve . is a ration

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灰心喪氣

Mechanisms of Innate Immunity in Sepsis,few conceptual results. For example, there is a famous conjecture due to . which asserts that the subgroup .. of .. is a free profinite group, where .(.) is the field obtained from . by adjoining all roots of unity. This was proved by . [171] for function fields, but the conjecture is open in the number field case.

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