Cartan decomposition of SU(2n) and control of spin systems
By Navin Khaneja, Steffen J. Glaser. 2001
229 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Spectroscopy, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/4606ac1c267b947b20f5e7230bf2ea5c7926307e
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In Artificial Intelligence
- M. G. Thompson
- Jeremy Lloyd O'Brien
- Jianwei Wang
- Jonathan C. F. Matthews
- Ross Duncan
- Xiaoqi Zhou
- Jingbo B. Wang
- Timothy C. Ralph
Citations in the corpus
- Large-scale silicon quantum photonics implementing arbitrary two-qubit processing (2018, background): “uk [1] Navin Khaneja and Steffen J Glaser.”
- Quantum control theory and applications: A survey (2009, unknown): “A straightforward strategy for constructing a suitable control law is based on a Lie group decomposition, where the desired system evolution operator Uf is decomposed as the product of basic unitary operators which are easy to generate using simple controls [25], [102], [103].”
- t|ket⟩: a retargetable compiler for NISQ devices (2020, methodology): “The Cartan decomposition [67] specifies a way to synthesise arbitrary n-qubit unitaries into sequences of local unitaries on fewer qubits and a small number of entangling operations between them.”