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Recent Advances in Hodge Theory: Period Domains, Algebraic Cycles, and Arithmetic

Matt Kerr and Gregory Pearlstein, editors
Publisher: 
Cambridge University Press
Publication Date: 
2016
Number of Pages: 
514
Format: 
Paperback
Series: 
London Mathematical Society Lecture Notes Series 427
Price: 
115.00
ISBN: 
9781107546295
Category: 
Proceedings
We do not plan to review this book.

Preface Matt Kerr and Gregory Pearlstein
Introduction Matt Kerr and Gregory Pearlstein
List of conference participants
Part I. Hodge Theory at the Boundary: Part I(A). Period Domains and Their Compactifications: Classical period domains R. Laza and Z. Zhang
The singularities of the invariant metric on the Jacobi line bundle J. Burgos Gil, J. Kramer and U. Kuhn
Symmetries of graded polarized mixed Hodge structures A. Kaplan
Part I(B). Period Maps and Algebraic Geometry: Deformation theory and limiting mixed Hodge structures M. Green and P. Griffiths
Studies of closed/open mirror symmetry for quintic threefolds through log mixed Hodge theory S. Usui
The 14th case VHS via K3 fibrations A. Clingher, C. Doran, A. Harder, A. Novoseltsev and A. Thompson
Part II. Algebraic Cycles and Normal Functions: A simple construction of regulator indecomposable higher Chow cycles in elliptic surfaces M. Asakura
A relative version of the Beilinson–Hodge conjecture R. de Jeu, J. D. Lewis and D. Patel
Normal functions and spread of zero locus M. Saito
Fields of definition of Hodge loci M. Saito and C. Schnell
Tate twists of Hodge structures arising from abelian varieties S. Abdulali
Some surfaces of general type for which Bloch's conjecture holds C. Pedrini and C. Weibel
Part III. The Arithmetic of Periods: Part III(A). Motives, Galois Representations, and Automorphic Forms: An introduction to the Langlands correspondence W. Goldring
Generalized Kuga–Satake theory and rigid local systems I – the middle convolution S. Patrikis
On the fundamental periods of a motive H. Yoshida
Part III(B). Modular Forms and Iterated Integrals: Geometric Hodge structures with prescribed Hodge numbers D. Arapura
The Hodge–de Rham theory of modular groups R. Hain.