【摘 要】
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After a concise introduction to weight structures(à la Bondarko),weillustrate how they can be employed in both Hodge theory and the theory of motives.In pa
【机 构】
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UniversitéParisNord
【出 处】
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Sino-French Conference on Arithmetic Geometry(中法算术几何会议)
论文部分内容阅读
After a concise introduction to weight structures(à la Bondarko),weillustrate how they can be employed in both Hodge theory and the theory of motives.In particular,in the latter context,the notion of absolute intersection motive of a smooth variety X can be defined,independently of compactifications of X.This(Chow)motive is expected to realize to the corresponding object in Hodge theory.However,to identify the latter,or even its(pure)cohomology objects,seems to be non-trivial.
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