Omar Fawzi: Extracting randomness from a quantum system.
Omar Fawzi, McGill
Omar Fawzi, McGill
Terry Rudolph, Imperial College London
Yuimaru Kubo, CEA-Saclay
We report the experimental realization of a hybrid quantum circuit combining a superconducting qubit and an ensemble of electronic spins.
The qubit, of the transmon type, is coherently coupled to the spin ensemble consisting of nitrogen-vacancy (NV) centers in a diamond crystal via a frequency-tunable superconducting resonator acting as a quantum bus[1,2].
Gerardo Ortiz, Indiana University Bloomington
Itai Arad, The Hebrew University of Jerusalem
A striking aspect of the quantum world is the exponentiallity of its
underlying Hilbert space. To describe a general state of n quantum
particles, exp(O(n)) numbers are needed, whereas only O(n) numbers
are needed in the classical case.
Rajat Mittal, Institute for Quantum Computing (IQC)
A Q+ hangout is a broadcast seminar using the hangout feature of Google+. Title: Seeing is Believing: Direct Observation of the Wavefunction.
A Q+ hangout is a broadcast seminar using the hangout feature of Google+. Participation is limited at the moment. IQC was given one of the available slots. To take part in the hangout, join us in RAC1 3004 on Tuesday March 27th at 9am.
For more information about the Q+ hangouts, please visit http://qplus.burgarth.de/
Internal Speaker, Institute for Quantum Computing (IQC)
Abstract to be announced.
Jay Erker, University of California, Davis
The time dependent Dirac-Frenkel-Mclachlan-Heller variation of parameters (DFMH method) is used to model two NMR problems that do not have analytical solutions, diffusion in a quadratic field gradient and radiation damping in an inhomogeneous field. Initial results related to the treatment of chemical exchange treated as a distribution and the application of the DFMH method to pulsed RF Gradients will be mentioned.
Sidharth Somanathan, Texas A&M University
Setting up hydrodynamics equations in the relativistic regime, and to then apply numerical algorithms to solve these equations for ideal and viscous fluids.