H. Oike

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S U (2) \otimes S U (2) ≅ S O (4)

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quant-ph2006★ 7 cited

More on the Isomorphism $S U (2) \otimes S U (2) ≅ S O (4)$

Kazuyuki Fujii, Hiroshi Oike, Tatsuo Suzuki

In this paper we revisit the isomorphism $S U (2) \otimes S U (2) ≅ S O (4)$ to apply to some subjects in Quantum Computation and Mathematical Physics. The unitary matrix $Q$ by Makhli…

More on the Isomorphism SU(2)⊗SU(2)≅SO(4)

More on the Isomorphism $S U (2) \otimes S U (2) ≅ S O (4)$