Keywords
- Hodge Structure
- Canonical Extension
- Weight Filtration
- Mixed Hodge Structure
- Monodromy Representation
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References
Chen, K.-T., Iterated path integrals. Bull. Amer. Math. Soc. 83 (1977), 831–879.
Deligne, P., Théorie de Hodge, II. Publ. Math. IHES 40 (1971), 5–57.
Hain, R., The geometry of the mixed Hodge structure on the fundamental group. To appear in Proc. of the AMS Summer Institute, Algebraic Geometry, Bowdoin College, 1985. Proc. Symp. Pure Math.
Hain, R., On a generalization of Hilbert's 21st problem. To appear in Ann. scient. Ec. Norm. Sup.
Hain, R., Iterated integrals and mixed Hodge structures on homotopy groups, these proceedings
Hain, R., Higher albanese manifolds, these proceedings
Hain, R., Zucker, S., Unipotent variations of mixed Hodge structure. To appear in Inventiones Math.
Morgan, J., The algebraic topology of smooth algebraic varieties. Publ. Math. IHES 48 (1978), 137–204.
Quillen, D., Rational homotopy theory. Ann. Math. 90 (1969), 205–295.
Serre, J.-P., Lie Algebras and Lie Groups, Benjamin/Cummings, London, 1965.
Schmid, W., Variation of Hodge structure: the singularities of the period mapping. Invent. Math. 22 (1973), 211–319.
Steenbrink, J., Zucker, S., Variation of mixed Hodge structure, I. Invent. Math. 80 (1985), 489–542.
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© 1987 Springer-Verlag
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Hain, R.M., Zucker, S. (1987). A guide to unipotent variations of mixed hodge structure. In: Cattani, E., Kaplan, A., Guillén, F., Puerta, F. (eds) Hodge Theory. Lecture Notes in Mathematics, vol 1246. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0077532
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DOI: https://doi.org/10.1007/BFb0077532
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