The Iterative Unitary Matrix Multiply Method and Its Application to Quantum Kicked Rotator
Tao Ma

TL;DR
This paper introduces the iterative unitary matrix multiply method to analyze the long-term behavior of the quantum kicked rotator, revealing exponential delocalization times and constructing a nonresonant model with delocalization.
Contribution
The paper presents a novel application of the iterative unitary matrix multiply method to quantum kicked rotators, highlighting long delocalization times and constructing a nonresonant model.
Findings
Delocalization time is exponentially large.
Quantum wave delocalizes through degenerate states.
Constructed a nonresonant quantum kicked rotator with delocalization.
Abstract
We use the iterative unitary matrix multiply method to calculate the long time behavior of the resonant quantum kicked rotator with a large denominator. The delocalization time is exponentially large. The quantum wave delocalizes through degenerate states. At last we construct a nonresonant quantum kicked rotator with delocalization.
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Taxonomy
TopicsQuantum Information and Cryptography · Quantum Computing Algorithms and Architecture
