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Optical pulse dynamics for quantum-dot logic operations in a photonic-crystal waveguide

机译:光子晶体波导中量子点逻辑运算的光脉冲动力学

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We numerically demonstrate all-optical logic operations with quantum dots (QDs) embedded in a bimodal photonic-crystal waveguide using Maxwell-Bloch equations in a slowly varying envelope approximation (SVEA). The two-level QD excitation level is controlled by one or more femtojoule optical driving pulses passing through the waveguide. Specific logic operations depend on the relative pulse strengths and their detunings from an inhomogeneouslly broadened (about 1% for QD transitions centered at 1.5 pm) QD transition. This excitation controlled two-level medium then determines passage of subsequent probe optical pulses. Envelope equations for electromagnetic waves in the linear dispersion and cutoff waveguide modes are derived to simplify solution of the coupled Maxwell-Bloch equations in the waveguide. These determine the quantum mechanical evolution of the QD excitation and its polarization, driven by classical electromagnetic (EM) pulses near a sharp discontinuity in the EM density of states of the bimodal waveguide. Different configurations of the driving pulses lead to distinctive relations between driving pulse strength and probe pulse passage, representing all-optical logic AND, OR, and NOT operations. Simulation results demonstrate that such operations can be done on picosecond time scales and within a waveguide length of about 10 μm in a photonic-band-gap (PBG) optical microchip.
机译:我们用Maxwell-Bloch方程在缓慢变化的包络近似(SVEA)中用数值论证了量子点(QD)嵌入双峰光子晶体波导中的全光逻辑运算。两级QD激发水平由一个或多个通过波导的飞焦光驱动脉冲控制。具体的逻辑运算取决于相对脉冲强度及其相对于非均匀扩展(以1.5 pm为中心的QD转换约为1%)的QD转换的失谐。然后,该受激发控制的两级介质确定后续探针光脉冲的通过。推导了线性色散和截止波导模式下电磁波的包络方程,以简化波导中耦合麦克斯韦-布洛赫方程的求解。这些决定了由经典电磁(EM)脉冲驱动的QD激发及其极化的量子力学演化,该电磁脉冲接近双峰波导状态的EM密度的急剧不连续。驱动脉冲的不同配置导致驱动脉冲强度和探针脉冲通过之间的独特关系,代表了全光逻辑AND,OR和NOT运算。仿真结果表明,在光子带隙(PBG)光学微芯片中,此类操作可以在皮秒级的时间范围内,并且可以在约10μm的波导长度内完成。

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