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Author:   Tommaso de Fernex ,  Brendan Hassett ,  Mircea Mustata ,  Martin Olsson
Publisher:   American Mathematical Society
Imprint:   American Mathematical Society
Weight:   1.300kg
ISBN:  

9781470435783

ISBN 10:   1470435780
Pages:   641
Publication Date:   30 June 2018
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print  
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Table of Contents

Part 2: D. Ben-Zvi and D. Nadler, Betti geometric Langlands B. Bhatt, Specializing varieties and their cohomology from characteristic 0 to characteristic $p$ T. D. Browning, How often does the Hasse principle hold? L. Caporaso, Tropical methods in the moduli theory of algebraic curves R. Cavalieri, P. Johnson, H. Markwig, and D. Ranganathan, A graphical interface for the Gromov-witten theory of curves H. Esnault, Some fundamental groups in arithmetic geometry L. Fargues, From local class field to the curve and vice versa M. Gross and B. Siebert, Intrinsic mirror symmetry and punctured Gromov-Witten invariants E. Katz, J. Rabinoff, and D. Zureick-Brown, Diophantine and tropical geometry, and uniformity of rational points on curves K. S. Kedlaya and J. Pottharst, On categories of $(\varphi,\Gamma)$-modules M. Kim, Principal bundles and reciprocity laws in number theory B. Klingler, E. Ullmo, and A. Yafaev, Bi-algebraic geometry and the Andre-Ooert conjecture M. Lieblich, Moduli of sheaves: A modern primer J. Nicaise, Geometric invariants for non-archimedean semialgebraic sets T. Pantev and G. Vezzosi, Symplectic and Poisson derived geometry and deformation quantization A. Pirutka, Varieties that are not stably rational, zero-cycles and unramified cohomology T. Saito, On the proper push-forward of the characteristic cycle of a constructible sheaf T. Szamuely and G. Zabradi, The $p$-adic Hodge decomposition according to Beilinson A. Tamagawa, Specialization of $\ell$-adic representations of arithmetic fundamental groups and applications to arithmetic of abelian varieties O. Wittenberg, Rational points and zero-cycles on rationally connected varieties over number fields.

Reviews

Author Information

Tommaso de Fernex, University of Utah, Salt Lake City, UT. Brendan Hassett, Brown University, Providence, RI. Mircea Mustata, University of Michigan, Ann Arbo, MI. Martin Olsson, University of California, Berkeley, CA. Mihnea Popa, Northwestern University, Evanston, IL. Richard Thomas, Imperial College of London, United Kingdom.

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