Oppenheim conjecture and related problems
Advances in Homogeneous Dynamics May 11, 2015 - May 15, 2015
Location: SLMath: Eisenbud Auditorium
Oppenheim conjecture
Hardy-Littlewood conjectures
Analytic number theory
real irrational quadratic form
Siegel-Walfisz theorem
counting points inside ellipsoids
Raghunathan's theorem
effective proofs
11R58 - Arithmetic theory of algebraic function fields [See also 14Gxx, 14H05]
11R60 - Cyclotomic function fields (class groups, Bernoulli objects, etc.)
11F25 - Hecke-Petersson operators, differential operators (one variable)
14244
The Oppenheim conjecture proved in mideighties states that the set of values at integral points of an irrational indefinite quadratic form in n>2 variables is dense in R. I will talk about the history and proof of this conjecture and will also talk about various problems related to the conjecure
Margulis.Notes
|
Download |
14244
H.264 Video |
14244.mp4
|
Download |
Please report video problems to itsupport@slmath.org.
See more of our Streaming videos on our main VMath Videos page.