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KOSSAKOWSKI-OHYA TELEPORTATION SCHEME AND ITS APPLICATIONS

机译:Kossakowski-Ohya传送方案及其应用

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In many models of perfect quantum teleportation, maximal entangled states are postulated between Alice and Bob. Recently, Kossakowski and Ohya proposed a new scheme of perfect teleportation where a non-maximal entangled state is used. In this paper, we introduce a concrete teleportation model of K-O scheme, called a m-level teleportation. A non-maximal entangled state in this model is realizable in optical techniques. Moreover, we propose another teleportation model designed by using a mathematical formalism of K-O theory. In the second model, a new operation is added to a conventional teleportation process, which is called a filtering and implemented before Alice's measurement. We show effects of the filtering for success probabilities of teleportation.
机译:在许多完美量子传送的型号中,最大纠缠的状态在Alice和Bob之间假设。最近,Kossakowski和Ohya提出了一种新的完美传送方案,其中使用了非最大纠缠状态。在本文中,我们介绍了K-O方案的混凝土传送模型,称为M级传送。该模型中的非最大纠缠状态可实现在光学技术中。此外,我们提出了通过使用K-O理论的数学形式主义设计的另一种传送模型。在第二种模型中,将新操作添加到传统的传送过程中,该过程被称为滤波并在Alice的测量之前实现。我们为滤波进行了对传送的成功概率的影响。

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