We extend Schmid’s SL2-orbit theorem to a class of variations of mixed Hodge structure which normal functions, logarithmic deformations, degenerations of 1-motives and archimedean heights. In particular, as a consequence of this theorem, we obtain a simple formula for the asymptotic behavior of the archimedean height of a flat family of algebraic cycles which depends only on the weight filtration and local monodromy. © 2006 Applied Probability Trust
We extend certain aspects of C. Simpson's correspondence between harmonic metrics and variations of ...
We construct an enlargement of the classifying space of mixed Hodge structures with polarized graded...
We extend certain aspects of C. Simpson's correspondence between harmonic metrics and variations of ...
We extend Schmid’s SL2-orbit theorem to a class of variations of mixed Hodge structure which normal ...
We extend Schmid’s SL2-orbit theorem to a class of variations of mixed Hodge structure which normal ...
In [CKS], Cattani, Kaplan and Schmid (1986) established the SL(2)-orbit theorem in several variables...
Pure Hodge structures degenerating along a normal-crossings divisor determine variations of mixed Ho...
Pure Hodge structures degenerating along a normal-crossings divisor determine variations of mixed Ho...
118 pages. Comments or suggestions are welcomeWe analyze the behavior of polarized complex variation...
118 pages. Comments or suggestions are welcomeWe analyze the behavior of polarized complex variation...
118 pages. Comments or suggestions are welcomeWe analyze the behavior of polarized complex variation...
We discuss a class of variations of mixed Hodge structure that are admissible in the sense of J. Ste...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
We extend certain aspects of C. Simpson's correspondence between harmonic metrics and variations of ...
We construct an enlargement of the classifying space of mixed Hodge structures with polarized graded...
We extend certain aspects of C. Simpson's correspondence between harmonic metrics and variations of ...
We extend Schmid’s SL2-orbit theorem to a class of variations of mixed Hodge structure which normal ...
We extend Schmid’s SL2-orbit theorem to a class of variations of mixed Hodge structure which normal ...
In [CKS], Cattani, Kaplan and Schmid (1986) established the SL(2)-orbit theorem in several variables...
Pure Hodge structures degenerating along a normal-crossings divisor determine variations of mixed Ho...
Pure Hodge structures degenerating along a normal-crossings divisor determine variations of mixed Ho...
118 pages. Comments or suggestions are welcomeWe analyze the behavior of polarized complex variation...
118 pages. Comments or suggestions are welcomeWe analyze the behavior of polarized complex variation...
118 pages. Comments or suggestions are welcomeWe analyze the behavior of polarized complex variation...
We discuss a class of variations of mixed Hodge structure that are admissible in the sense of J. Ste...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
For a smooth, projective complex variety, we introduce several mixed Hodge structures associated to ...
We extend certain aspects of C. Simpson's correspondence between harmonic metrics and variations of ...
We construct an enlargement of the classifying space of mixed Hodge structures with polarized graded...
We extend certain aspects of C. Simpson's correspondence between harmonic metrics and variations of ...