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Random unitary circuits with constant spectral gap

Quantum Physics, Mathematics and seminar by Jeongwan Haah, Stanford University

Hosted by Simons Institute for the Theory of Computing

Tuesday 10:20 Los Angeles (GMT-7)

Recording available

Berkeley, United States
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Recording

1 h 3 min

Abstract

The Knabe method provides lower bounds on spectral gaps. This talk reviews the technique and applies it to random unitary circuits arranged in a one-dimensional brickwork pattern. For qubits, the resulting estimate is optimal up to a constant factor.

Topics

Knabe methodlower boundsspectral gapsrandom unitary circuitsone-dimensional brickwork patternqubitsunitary circuits