| 1. | The unitary operator will be close to the identity operator.
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| 2. | Where I is the identity operator and U is called a unitary operator.
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| 3. | For a unitary operator, such as the parity, any phase is allowed.
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| 4. | The shift operator acting on two-sided sequences is a unitary operator on.
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| 5. | In quantum mechanics, the propagators are usually unitary operators on a Hilbert space.
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| 6. | A unitary operator is an isometry with range.
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| 7. | Are considered, where \ widehat { \ Omega } denotes a unitary operator.
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| 8. | However, no such unitary operator " U " can clone all states:
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| 9. | The shift operator acting on functions of a real variable is a unitary operator on.
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| 10. | This means that there is a unitary operator on such that, for any in,
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