- Analysis Seminar
- Wednesday, January 18, 2017 - 14:05 for 1 hour (actually 50 minutes)
- Skiles 005
- Chris Heil – Georgia Tech
The Linear Independence of Time-Frequency Translates Conjecture, also known as the HRT conjecture, states that any finite set of time-frequency translates of a given $L^2$ function must be linearly independent. This conjecture, which was first stated in print in 1996, remains open today. We will discuss this conjecture, its relation to the Zero Divisor Conjecture in abstract algebra, and the (frustratingly few) partial results that are currently available.