David Poulin (Université de Sherbrooke): Tradeoffs Between Thermal and Quantum Fluctuations in 2D Quantum Memories
David Poulin (Université de Sherbrooke), IQC
David Poulin (Université de Sherbrooke), IQC
Quantum computing and quantum algebra are two celebrated modern kindred areas of research. The pinata-smashing result in quantum computing (but not the first important result) was Shor's algorithm in 1994. The pinata-smashing result in quantum algebra (again, in hindsight not the first important result) was the Jones polynomial in 1984.
Jess Riedel, IBM
Dr. Umesh Vazirani, University of California, Berkeley
The exponential complexity of quantum systems is a double edged sword: while making quantum computers possible it is also an enormous obstacle to analyzing and understanding physical systems. Is there any way around this curse of exponentiality?
Here are three basic questions that explore this issue:
Dr. David Reeb, Technische Universität München
Göran Johansson, Chalmers University of Technology Sweden
Mark Zhandry, Stanford University
tbd
Matthias Christandl, Institute for Theoretical Physics ETH Zurich
Denis Vion, CEA-Saclay, France
tbd
Yanbao Zhang, University of Colorado at Boulder *Room changed to QNC 2502*
tbd