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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >Simple Impedance Response Formulas for the Dispersive Interaction Rates in the Effective Hamiltonians of Low Anharmonicity Superconducting Qubits
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Simple Impedance Response Formulas for the Dispersive Interaction Rates in the Effective Hamiltonians of Low Anharmonicity Superconducting Qubits

机译:低非超谐超导量子位的有效哈密顿量中色散相互作用速率的简单阻抗响应公式

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摘要

For superconducting quantum processors consisting of low anharmonicity qubits such as transmons, we give a complete microwave description of the system in the qubit subspace. We assume that the qubits are dispersively coupled to a distributed microwave structure such that the detunings of the qubits from the internal modes of the microwave structure are stronger than their couplings. We define "qubit ports" across the terminals of the Josephson junctions and "drive ports" where transmission lines carrying drive signals reach the chip and we obtain the multiport impedance response of the linear passive part of the system between the ports. We then relate interaction parameters in between qubits and between the qubits and the environment to the entries of this multiport impedance function; in particular, we show that the exchange coupling rate J between qubits is related in a simple way to the off-diagonal entry connecting the qubit ports. Similarly, we relate couplings of the qubits to voltage drives and lossy environment to the entries connecting the qubits and the drive ports. Our treatment takes into account all the modes (possibly infinite) that might be present in the distributed electromagnetic structure and provides an efficient method for the modeling and analysis of the circuits.
机译:对于由低非谐量子比特组成的超导量子处理器,例如跨界子,我们给出了量子比特子空间中系统的完整微波描述。我们假设量子比特分散地耦合到分布式微波结构,从而使量子比特从微波结构的内部模式的失谐比它们的耦合强。我们在约瑟夫森结的端子和“驱动端口”的两端定义了“量子位端口”,在这些端口中,传输驱动信号的传输线到达芯片,并获得了端口之间系统线性无源部分的多端口阻抗响应。然后,我们将量子位之间以及量子位与环境之间的交互参数与该多端口阻抗函数的条目相关联。特别是,我们表明,量子位之间的交换耦合速率J以简单的方式与连接量子位端口的非对角线入口有关。类似地,我们将量子位与电压驱动器的耦合以及有损环境与连接量子位和驱动器端​​口的条目相关联。我们的处理考虑了分布式电磁结构中可能存在的所有模式(可能是无限的),并为电路的建模和分析提供了一种有效的方法。

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