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Browsing by Author Bhargava, Manjul

Showing results 1 to 15 of 15

Publication Date | Article Title | Author(s) |

Jan-2015 | Binary quartic forms having bounded invariants, and the boundedness of the average rank of elliptic curves | *Bhargava, Manjul; Shankar, Arul* |

2016 | Coregular spaces and genus one curves | *Bhargava, Manjul; Ho, Wei* |

Jun-2016 | The equidistribution of lattice shapes of rings of integers in cubic, quartic, and quintic number fields | *Bhargava, Manjul; Harron, Piper* |

Feb-2016 | The mean number of 3-torsion elements in the class groups and ideal groups of quadratic orders | *Bhargava, Manjul; Varma, Ila* |

2015 | Modeling the distribution of ranks, Selmer groups, and Shafarevich-Tate groups of elliptic curves | *Bhargava, Manjul; Kane, Daniel M; Lenstra, Hendrik W; Poonen, Bjorn; Rains, Eric* |

2014 | On a notion of "Galois closure" for extensions of rings | *Bhargava, Manjul; Satriano, Matthew* |

Aug-2013 | On the Davenport-Heilbronn theorems and second order terms | *Bhargava, Manjul; Shankar, Arul; Tsimerman, Jacob* |

15-Jul-2015 | ON THE MEAN NUMBER OF 2-TORSION ELEMENTS IN THE CLASS GROUPS, NARROW CLASS GROUPS, AND IDEAL GROUPS OF CUBIC ORDERS AND FIELDS | *Bhargava, Manjul; Varma, Ila* |

2014 | On the number of cubic orders of bounded discriminant having automorphism group C-3, and related problems | *Bhargava, Manjul; Shnidman, Ariel* |

7-Jul-2016 | ORBIT PARAMETRIZATIONS FOR K3 SURFACES | *Bhargava, Manjul; Ho, Wei; Kumar, Abhinav* |

Jun-2014 | A positive proportion of elliptic curves over Q have rank one | *Bhargava, Manjul; Skinner, Christopher M.* |

Apr-2017 | A positive proportion of locally soluble hyperelliptic curves over Q have no point over any odd degree extension | *Bhargava, Manjul; Gross, Benedict H; Wang, Xiaoheng* |

Jun-2016 | The proportion of plane cubic curves over Q that everywhere locally have a point | *Bhargava, Manjul; Cremona, John E.; Fisher, Tom A.* |

2016 | What is the Probability that a Random Integral Quadratic Form in n Variables has an Integral Zero? | *Bhargava, Manjul; Cremona, John E.; Fisher, Tom; Jones, Nick G.; Keating, Jonathan P.* |

2016 | What is the probability that a random integral quadratic form in n variables has an integral zero? | *Bhargava, Manjul; Cremona, John E.; Fisher, Tom A.; Jones, NG; Keating, JP* |