A quantitative Oppenheim theorem for generic diagonal quadratic forms

Type: Article

Publication Date: 2016-09-01

Citations: 26

DOI: https://doi.org/10.1007/s11856-016-1385-7

Locations

  • Israel Journal of Mathematics - View
  • arXiv (Cornell University) - View - PDF

Similar Works

Action Title Year Authors
+ A quantitative Oppenheim Theorem for generic diagonal quadratic forms 2016 Jean Bourgain
+ A quantitative Oppenheim Theorem for generic diagonal quadratic forms 2016 Jean Bourgain
+ A Quantitative Oppenheim Theorem for generic ternary quadratic forms 2016 Anish Ghosh
Dubi Kelmer
+ A Quantitative Oppenheim Theorem for generic ternary quadratic forms 2016 Anish Ghosh
Dubi Kelmer
+ PDF Chat A quantitative Oppenheim theorem for generic ternary quadratic forms 2018 Anish Ghosh
Dubi Kelmer
+ AN INEQUALITY FOR INDEFINITE TERNARY QUADRATIC FORMS OF TYPE (2, 1) 2015 MADHU RAKA R. J. HANS-GILL
+ Explicit solutions to the Oppenheim conjecture for indefinite ternary diagonal forms 2021 Youssef Lazar
+ PDF Chat Davenport's constant for indefinite binary quadratic forms 1960 Jane Pitman
+ Quantitative Oppenheim Conjecture for Quadratic Forms in 5 Variables over Function Fields 2022 Stephan Baier
Arkaprava Bhandari
+ A Proof of a Theorem of Meyer on Indefinite Ternary Quadratic Forms 1955 Burton W. Jones
Donald Marsh
+ Class numbers of indefinite binary quadratic forms II 1985 Peter Sarnak
+ Some new results in quantitative Diophantine approximation 2021 Anish Ghosh
V. Vinay Kumaraswamy
+ PDF Chat Positive values of inhomogeneous indefinite ternary quadratic forms of type (2,1) 1996 Madhu Raka
Urmila Rani
+ Representations of indefinite ternary quadratic forms over number fields 2000 Fei Xu
+ An asymmetric inequality for non-homogeneous ternary quadratic forms 1979 R. J. Hans-Gill
Madhu Raka
+ On the Theory of Indefinite Quadratic Forms 1944 Carl Ludwig Siegel
+ Modular integrals and indefinite binary quadratic forms 1993 L. Alayne Parson
+ PDF Chat Some New Results in Quantitative Diophantine Approximation 2022 Anish Ghosh
V. Vinay Kumaraswamy
+ A Simple Quantifier-Free Formula of Positive Semidefinite Cyclic Ternary Quartic Forms 2014 Jingjun Han
+ PDF Chat Effective density of values of indefinite ternary inhomogeneous quadratic forms 2024 Dubi Kelmer