Universal single-qutrit gates are enabled in asymmetric-top molecules by combining SU(2) rotations with auxiliary-state phase operations via an explicit analytic mapping from a multilevel pulse-area theorem.
This analysis confirms that only four of the six possible decompo- sition sequences yield valid real solutions for the qutrit Walsh- Hadamard gate
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Universal qutrit control in asymmetric-top molecules
Universal single-qutrit gates are enabled in asymmetric-top molecules by combining SU(2) rotations with auxiliary-state phase operations via an explicit analytic mapping from a multilevel pulse-area theorem.