separable state造句
例句與造句
- where the minimum is taken over the family of separable states.
- Not all states are separable states ( and thus product states ).
- An entangled state is a linear superposition of separable states.
- Note that the theorem holds trivially for separable states.
- So the family of separable states is the closed convex hull of pure product states.
- It's difficult to find separable state in a sentence. 用separable state造句挺難的
- It is clear from the definition that the family of separable states is a convex set.
- In the present context, the family of separable states is a convex set in the space of trace class operators.
- A physical interpretation of the quantity is the optimal distinguishability of the state " ? " from separable states.
- Presumably, separable states are not connected by any wormholes, but yet a superposition of such states is connected by a wormhole.
- Leinaas et al . offer a numerical approach, iteratively refining an estimated separable state towards the target state to be tested, and checking if the target state can indeed be reached.
- States of the composite system that can be represented in this form are called " separable states ", or ( in the simplest case ) " product states ".
- If ? is an entangled state ( thus lying outside the convex set ), then by theorem above, there is a functional " f " separating ? from the separable states.
- Moreover, we have also proven a separable state has m * n basis, which is just a basic property of tensor product, when H _ A has m basis and H _ B has n basis.
- In quantum information science the minimum of D _ { \ mathrm { KL } } ( P \ | Q ) over all separable states Q can also be used as a measure of entanglement in the state P.
- Since separability testing in a general case is an NP-hard . problem, in their paper, Leinaas et al . offer a numerical approach, iteratively refining an estimated separable state towards the target state to be tested, checking if the target state can indeed be reached.
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