weylchamber package¶
Top-level package for weylchamber.
Submodules:
Summary¶
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Classes:
Class for plotting data in the Weyl Chamber |
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Functions:
Evaluate the Perfect-Entangler Functional |
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Calculate value of the local-invariants functional |
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Two-qubit Bell basis associated with the given canonical basis |
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Calculate Weyl chamber coordinates \((c_1, c_2, c_3)\) |
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Return the canonical gate for the given \((c_1, c_2, c_3)\) |
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Find the closest gate that has the given Weyl chamber coordinates |
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Calculate the concurrence directly from the Weyl Chamber coordinates |
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The inverse of |
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Calculate local invariants \((g_1, g_3, g_3)\) |
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Calculate local invariants from the Weyl chamber coordinates |
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Two-qubit gate that maps basis to states |
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Result of applying gate to basis |
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Check if \((c_1, c_2, c_3)\) are in the given region of the Weyl chamber |
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Check if the coordinates \((c_1, c_2, c_3)\) are inside the Weyl chamber |
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Project onto the boundary surface of the perfect entanglers |
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Return a random two-qubit gate |
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Return a random point \((c_1, c_2, c_3)\) in the Weyl chamber (units of π) |
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Convert A from the canonical basis to the the “magic” Bell basis |
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Return the region of the Weyl chamber the given point is in. |