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Condición necesaria y suficiente para la certificación de aleatoriedad por incompatibilidad

Yi Li1,2,3, Yu Xiang1, Jordi Tura4,5

  • 1Peking University, State Key Laboratory for Mesoscopic Physics, School of Physics, Frontiers Science Center for Nano-optoelectronics, and Collaborative Innovation Center of Quantum Matter, Beijing 100871, China.

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Resumen
Este resumen es generado por máquina.

Este estudio identifica los recursos cuánticos necesarios para la aleatoriedad certificada utilizando la incompatibilidad de la medición. Muestra que las estructuras específicas de compatibilidad de medición impiden la certificación de aleatoriedad, guiando el desarrollo de generadores de números aleatorios cuánticos más robustos.

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Área de la Ciencia:

  • Teoría de la información cuántica
  • Los fundamentos de la mecánica cuántica

Sus antecedentes:

  • La generación de aleatoriedad certificada se basa en la no localidad de Bell o en la dirección de Einstein-Podolsky-Rosen (EPR) desde dispositivos no caracterizados.
  • Los protocolos estándar de verificación puntual pueden requerir recursos cuánticos específicos más allá de la no localidad básica para garantizar la aleatoriedad.

Objetivo del estudio:

  • Establecer las condiciones necesarias y suficientes para la aleatoriedad certificada en sistemas bipartitos.
  • Identificar los recursos cuánticos mínimos requeridos para la certificación de la aleatoriedad.
  • Desarrollar métodos prácticos para detectar la posibilidad de aleatoriedad certificada.

Principales métodos:

  • Formulación de la condición para la aleatoriedad certificada en términos de incompatibilidad de las mediciones.
  • Analizando las estructuras de compatibilidad de medición, específicamente hipergráficos y subgráficos de estrellas.
  • Generalizando los resultados al escenario de Bell utilizando las desigualdades encadenadas de Bell.

Principales resultados:

  • La aleatoriedad certificada es posible si y solo si las correlaciones no se derivan de una estructura de compatibilidad de medición isomorfa a un subgráfico estrellado.
  • Una estructura de subgráfico estrella, donde una medición central es compatible con las periféricas, impide la aleatoriedad certificada.
  • La violación de cualquier desigualdad de Bell encadenada confirma la ausencia de tal estructura, validando la certificación de aleatoriedad.

Conclusiones:

  • La estructura de incompatibilidad de las mediciones es crucial para generar números aleatorios certificados.
  • Este trabajo proporciona un marco para identificar los recursos cuánticos mínimos necesarios para una certificación de aleatoriedad confiable.
  • Las desigualdades de Bell encadenadas sirven como testigos efectivos para la certificación de aleatoriedad.