Spoofing of Quantum Channels Enables Low-Rank Projective Simulation
We present a method for quadratic improvement of simulation of quantum channels in the regime of sub-exponential resources.
We present a method for quadratic improvement of simulation of quantum channels in the regime of sub-exponential resources.
We present novel ways of designing quantum (random access) memory, also known as quantum dictionary encoders or data-access oracles.
We analyse the CX implementation cost of generic diagonal operators, based on the target device topology.
We present a generalized approach to Clifford group construction for any abelian group.
We develop and optimize a novel Fixed-point Grover Adaptive Search for QUBO Problems based on our oracle design and previous works of Li et al. to obtain better performance guarantees than Gilliam et al.
We show that in some sense the only obstruction for a toric xy model to have a topological order is a \(U(1)\) gauge action.
We present a theoretical method for coherently controlling the dynamics of rotating molecules with a tailored-pulse optical centrifuge.
We present experimental results on running unstructured search in spaces defined by 4, 5 and 6 qubits on ion-trapped quantum processor. Our best circuits obtained respectively 66%, 26% and 6% average probability of measuring the marked element.
We present experimental results on running 4-qubit unstructured search on IBM quantum processors. Our best attempt attained probability of success around 24.5%. We try several algorithms and use the most recent developments in quantum search to reduce the number of entangling gates that are currently considered the main source …
We present a novel quantum algorithm for solving the unstructured search problem with one marked element. Our algorithm allows generating quantum circuits that use asymptotically fewer additional quantum gates than the famous Grover's algorithm and may be successfully executed on NISQ devices. We prove that our algorithm is optimal in …
A talk about a family of algorithms especially constructed for NISQ computers promising much better results at currently available qubit counts and circuit depths.
Presented during the Quantum Computing Meetup in Washington, DC.
Presentation slides can be found here.
We present a family of 3-connected cubic planar Hamiltonian graphs with an exponential number of steps required by Thomason's algorithm. The base of the exponent is approximately 1.1812…, which exceeds previous results in the area.
Publication can be found here.
Investigation of the distribution of samples produced by existing methods of sampling from a quantum Boltzmann distrubution and comparision them to purely theoretical values.
Presented during the Q2B Conference in Mountain View, CA.
Presentation slides can be found here.
YouTube video can be found here.