State Dependent N-M Cloning: Difference between revisions

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* We assume that protocol is optimal on the input states meaning that it will give the maximum possible [[fidelity]] value on average for a given set of states.
* We assume that protocol is optimal on the input states meaning that it will give the maximum possible [[fidelity]] value on average for a given set of states.
==Outline==
==Outline==
This state-dependent QCM can only act effectively on two sets of states. These states are non-orthogonal ([[orthogonal case is trivial]]). For a state-dependent cloner, the only thing that we need is to perform a transformation which takes N identical input states and <math>M-N</math> blank states, to M copies such that it yields the best copies for the given special input states. It is important to note that this transformation is useful when we have a prior information about the input states.
This state-dependent QCM can only act effectively on two sets of states. These states are non-orthogonal (orthogonal case is trivial). For a state-dependent cloner, the only thing that we need is to perform a transformation which takes N identical input states and <math>M-N</math> blank states, to M copies such that it yields the best copies for the given special input states. It is important to note that this transformation is useful when we have a prior information about the input states.
==Notations Used==
==Notations Used==
*<math>|a\rangle, |b\rangle:</math> Two nonorthogonal input states
*<math>|a\rangle, |b\rangle:</math> Two nonorthogonal input states
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