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Single-Shot Security for One-Time Memories in the Isolated Qubits Model

机译:在孤立的Qubits模型中的一次性存储器的单次安全性

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One-time memories (OTM's) are simple, tamper-resistant cryptographic devices, which can be used to implement sophisticated functionalities such as one-time programs. Can one construct OTM's whose security follows from some physical principle? This is not possible in a fully-classical world, or in a fully-quantum world, but there is evidence that OTM's can be built using "isolated qubits" - qubits that cannot be entangled, but can be accessed using adaptive sequences of single-qubit measurements. Here we present new constructions for OTM's using isolated qubits, which improve on previous work in several respects: they achieve a stronger "single-shot" security guarantee, which is stated in terms of the (smoothed) min-entropy; they are proven secure against adversaries who can perform arbitrary local operations and classical communication (LOCC); and they are efficiently implementable. These results use Wiesner's idea of conjugate coding, combined with error-correcting codes that approach the capacity of the q-ary symmetric channel, and a high-order entropic uncertainty relation, which was originally developed for cryptography in the bounded quantum storage model.
机译:一次性存储器(OTM)是简单的防篡改加密设备,可用于实现诸如一次性程序的复杂功能。一个构造OTM的安全性遵循一些物理原则吗?这是不可能在完全古典的世界中,或者在全量子世界中,但有证据表明,可以使用“孤立的Qubits” - 无法纠缠的Qubits构建,但可以使用单一的自适应序列访问量子票测量。在这里,我们为OTM使用孤立的Qubits提供了新的结构,这在几个方面提高了以前的工作:它们实现了更强大的“单次”的安全保障,这在(平滑)最小熵方面表示;他们被证明是可以对能够执行任意本地运营和经典通信(LOCC)的对手安全。它们有效可实现。这些结果使用Wiesner对共轭编码的思想,与接近Q-ary对称信道的容量的纠错码以及高阶熵不确定性关系的纠错码组合,以及最初为界限量子存储模型中的加密开发的高阶熵不确定性关系。

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