Cubic surfaces violating the Hasse principle are Zariski dense in the moduli scheme

Author:

Elsenhans Andreas-Stephan,Jahnel Jörg

Publisher

Elsevier BV

Subject

General Mathematics

Reference21 articles.

1. Number Theory;Borevich,1966

2. On the Hasse principle for cubic surfaces;Cassels;Mathematika,1966

3. Ueber eine Transformation der homogenen Functionen dritter Ordnung mit vier Veränderlichen;Clebsch;J. Reine Angew. Math.,1861

4. Arithmétique des surfaces cubiques diagonales;Colliot-Thélène,1987

5. On the Chow groups of certain rational surfaces: a sequel to a paper of S. Bloch;Colliot-Thélène;Duke Math. J.,1981

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1. Number fields with prescribed norms (with an appendix by Yonatan Harpaz and Olivier Wittenberg);Commentarii Mathematici Helvetici;2022-04-14

2. How often does the Hasse principle hold?;Algebraic Geometry: Salt Lake City 2015;2018-06-01

3. On Birch and Swinnerton-Dyer’s Cubic Surfaces;Association for Women in Mathematics Series;2018

4. Del Pezzo surfaces of degree four violating the Hasse principle are Zariski dense in the moduli scheme;Annales de l’institut Fourier;2017

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